Author name: Vikram Chiluka

In the previous article, we have discussed Python Program for Arc Length from Given Angle
A circular sector, also known as a circle sector, is a portion of a disc bounded by two radii and an arc, with the smaller area known as the minor sector and the larger as the major sector.

Given the radius and angle of a circle, the task is to calculate the area of the circular sector in python.

Formula:

Area of sector = (angle/360)*(pi * radius²)

where pi=3.1415….

Examples:

Example1:

Input:

Given radius = 24
Given Angle = 90

Output:

The area of circular sector for the given angle { 90 } degrees =  452.57142857142856

Example2:

Input:

Given radius = 15.5
Given Angle =  45

Output:

The area of circular sector for the given angle { 45.0 } degrees = 94.38392857142857

Program To Find Area of a Circular Sector in Python

Below are the ways to calculate the area of the circular sector for the given radius and angle in python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Give the radius as static input and store it in a variable.
• Give the angle as static input and store it in another variable.
• Take a variable and initialize its value to 22/7.
• Check if the given angle is greater than or equal to 360 degrees or not using the if conditional statement.
• If it is true, then print “Invalid Angle. Please enter the other”.
• Else, calculate the area of the circular sector using the above given mathematical formula and store it in a variable.
• Print the area of the circular sector for the given angle.
• The Exit of the Program.

Below is the implementation:

# Give the radius as static input and store it in a variable.
gvn_radiuss = 24
# Give the angle as static input and store it in another variable.
gvn_angl = 90
# Take a variable and initialize its value to 22/7.
gvn_pi = 22/7
# Check if the given angle is greater than or equal to 360 degrees or not using the
# if conditional statement.
if gvn_angl >= 360:
    # If it is true, then print "Invalid Angle. Please enter the other"
    print("Invalid Angle. Please enter the other")
else:
    # Else, calculate the area of circular sector using the above given mathematical
    # formula and store it in a variable.
    area_of_sectr = (gvn_pi * gvn_radiuss ** 2) * (gvn_angl / 360)
    # Print the area of circular sector for the given angle.
    print("The area of circular sector for the given angle {",
          gvn_angl, "} degrees = ", area_of_sectr)

#include <iostream>
#include<math.h>
using namespace std;

int main() {
 int gvn_radiuss = 24;
   int gvn_angl = 90;
   int gvn_pi = 22 / 7;
  if ( gvn_angl >= 360 ) {
    printf ( "Invalid Angle. Please enter the other\n" );
  }
  else {
     float area_of_sectr = ( gvn_pi * gvn_radiuss * gvn_radiuss ) * ( gvn_angl / 360 );
    printf ( "The area of circular sector for the given angle {%d} degrees = %d\n", gvn_angl, area_of_sectr );
  }

  return 0;
}

Output:

The area of circular sector for the given angle { 90 } degrees =  452.57142857142856

Method #2: Using Mathematical Formula (User Input)

Approach:

• Give the radius as user input using the float(input()) function and store it in a variable.
• Give the angle as user input using the float(input()) function and store it in another variable.
• Take a variable and initialize its value to 22/7.
• Check if the given angle is greater than or equal to 360 degrees or not using the if conditional statement.
• If it is true, then print “Invalid Angle. Please enter the other”.
• Else, calculate the area of the circular sector using the above given mathematical formula and store it in a variable.
• Print the area of the circular sector for the given angle.
• The Exit of the Program.

Below is the implementation:

# Give the radius as user input using the float(input()) function and store it in a variable.
gvn_radiuss = float(input("Enter some Random Number = "))
# Give the angle as user input using the float(input()) function and store it in another variable.
gvn_angl = float(input("Enter some Random Number = "))
# Take a variable and initialize its value to 22/7.
gvn_pi = 22/7
# Check if the given angle is greater than or equal to 360 degrees or not using the
# if conditional statement.
if gvn_angl >= 360:
    # If it is true, then print "Invalid Angle. Please enter the other"
    print("Invalid Angle. Please enter the other")
else:
    # Else, calculate the area of circular sector using the above given mathematical
    # formula and store it in a variable.
    area_of_sectr = (gvn_pi * gvn_radiuss ** 2) * (gvn_angl / 360)
    # Print the area of circular sector for the given angle.
    print("The area of circular sector for the given angle {",
          gvn_angl, "} degrees = ", area_of_sectr)

Output:

Enter some Random Number = 15.5
Enter some Random Number = 45
The area of circular sector for the given angle { 45.0 } degrees = 94.38392857142857

Grab the opportunity and utilize the Python Program Code Examples over here to prepare basic and advanced topics too with ease and clear all your doubts.

• Python Program for Area of Square Circumscribed by Circle
• Python Program to Find the Center of the Circle using Endpoints of Diameter
• Python Program to Find Area of a Circular Segment
• Python Program for Arc Length from Given Angle

In the previous article, we have discussed Python Program to Find Area of a Circular Segment
Given the diameter and angle of the circle, the task is to calculate the arclength from the given angle.

An angle is a geometrical figure formed when two rays intersect at the same point on a plane. These rays form the angle’s sides, and the point where they intersect is known as the angle’s vertex. It is important to remember that the plane that forms an angle does not have to be a Euclidean plane. The length of an arc in a circle is now a fraction of the circumference.

Formula:

ArcLength = ( 2 * pi * radius ) * ( angle / 360 )

diameter = 2* radius

The angle is given in degrees.

Note: It should be noted that if the angle is greater than or equal to 360 degrees, the arc length cannot be calculated because no angle is possible.

Examples:

Example1:

Input:

Given diameter = 15
Given Angle = 60

Output:

The arc length for the given angle { 60 } degrees =  7.857142857142856

Example2:

Input:

Given diameter = 30
Given Angle = 90

Output:

The arc length for the given angle { 90 } degrees =  23.57142857142857

Program for Arc Length from Given Angle in Python

Below are the ways to calculate the arc length from the given angle in python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Import math module using the import keyword.
• Give the diameter as static input and store it in a variable.
• Give the angle as static input and store it in another variable.
• Check if the given angle is greater than or equal to 360 degrees or not using the if conditional statement.
• If it is true, then print “The Arc length cannot be calculated for the given angle”.
• Else, calculate the arc length using the above given mathematical formula and store it in a variable.
• Print the arclength of the circle from the given angle.
• The Exit of the Program.

Below is the implementation:

# Import math module using the import keyword.
import math
# Give the diameter as static input and store it in a variable.
gvn_diametr = 15
# Give the angle as static input and store it in another variable.
gvn_angl = 60
# Check if the given angle is greater than or equal to 360 degrees or not using the
# if conditional statement.
if gvn_angl >= 360:
    # If it is true, then print "The Arc length cannot be calculated for
    # the given angle".
    print("The Arc length cannot be calculated for the given angle.")
else:
    # Else, calculate the arc length using the above given mathematical formula and
    # store it in a variable.
    arc_lengt = (3.142857142857143 * gvn_diametr) * (gvn_angl / 360.0)
    # Print the arclength of the circle from the given angle.
    print("The arc length for the given angle {",
          gvn_angl, "} degrees = ", arc_lengt)

Output:

The arc length for the given angle { 60 } degrees =  7.857142857142856

Method #2: Using Mathematical Formula (User Input)

Approach:

• Import math module using the import keyword.
• Give the diameter as user input using the float(input()) function and store it in a variable.
• Give the angle as user input using the float(input()) function and store it in another variable.
• Check if the given angle is greater than or equal to 360 degrees or not using the if conditional statement.
• If it is true, then print “The Arc length cannot be calculated for the given angle”.
• Else, calculate the arc length using the above given mathematical formula and store it in a variable.
• Print the arclength of the circle from the given angle.
• The Exit of the Program.

Below is the implementation:

# Import math module using the import keyword.
import math
# Give the diameter as user input using the float(input()) function and 
# store it in a variable.
gvn_diametr = float(input("Enter some Random Number = "))
# Give the angle as user input using the float(input()) function and store it in another variable.
gvn_angl = float(input("Enter some Random Number = "))
# Check if the given angle is greater than or equal to 360 degrees or not using the
# if conditional statement.
if gvn_angl >= 360:
    # If it is true, then print "The Arc length cannot be calculated for
    # the given angle".
    print("The Arc length cannot be calculated for the given angle.")
else:
    # Else, calculate the arc length using the above given mathematical formula and
    # store it in a variable.
    arc_lengt = (3.142857142857143 * gvn_diametr) * (gvn_angl / 360.0)
    # Print the arclength of the circle from the given angle.
    print("The arc length for the given angle {",
          gvn_angl, "} degrees = ", arc_lengt)

Output:

Enter some Random Number = 30
Enter some Random Number = 90
The arc length for the given angle { 90.0 } degrees = 23.57142857142857

Practice Python Program Examples to master coding skills and learn the fundamental concepts in the dynamic programming language Python.

• Python Program for Area of a Circumscribed Circle of a Square
• Python Program for Area of Square Circumscribed by Circle
• Python Program to Find the Center of the Circle using Endpoints of Diameter
• Python Program to Find Area of a Circular Segment

In the previous article, we have discussed Python Program to Find the Center of the Circle using Endpoints of Diameter
When a chord is drawn in a circle, it divides the circle into two parts. These two parts of the circle are known as circle segments. The smaller area is referred to as the Minor segment, while the larger area is referred to as the Major segment.

Given the radius of the circle and the angle that forms a minor segment, the task is to find the areas of both major and minor segments of a circle.

Formula:

pi * r2 * (angle/360) – 1/2 * r2 * Sin(angle)

Examples:

Example1:

Input:

Given radius = 20
Given angle =  60 (degrees)

Output:

The minor segment area = 36.23434102950645
The major segment area = 1220.402189686826

Example2:

Input:

Given radius = 10.5
Given angle =  45

Output:

The minor segment area = 4.315801733342639
The major segment area = 342.0447026361856

Program to Find Area of a Circular Segment in Python

Below are the ways to find the areas of both major and minor segments of a circle in Python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Import math module using the import keyword.
• Give the radius as static input and store it in a variable.
• Give the angle as static input and store it in another variable.
• Take a variable and initialize the pi value as 3.14159.
• Create a function to say BothSegments_area() which takes the given radius and angle as the arguments, and returns the major and minor segments area.
• Inside the function, calculate the value area of the sector using the above given mathematical formula and store it in a variable.
• Calculate the area of the triangle using the above given mathematical formula and math.sin() function.
• Store it in another variable.
• Subtract the area of a triangle from the area of a sector and return it.
• Pass the given radius and angle as the arguments to the BothSegments_area() function and print the area of the minor segment.
• Pass the given radius and 360-angle as the arguments to the BothSegments_area() function and print the area of the major segment.
• The Exit of the Program.

Below is the implementation:

# Import math module using the import keyword.
import math

# Create a function to say BothSegments_area() which takes the given radius and angle
# as the arguments, and returns the major and minor segments area.


def BothSegments_area(gven_radius, gven_angl):
        # Inside the function, calculate the value area of the sector using the above
        # given mathematical formula and store it in a variable.
    rsltareaof_sectr = pi * (gven_radius * gven_radius) * (gven_angl / 360)

    # Calculate the area of the triangle using the above given mathematical formula and
    #  math.sin() function.
    # store it in another variable.
    rsltareaof_triangl = 1 / 2 * \
        (gven_radius * gven_radius) * math.sin((gven_angl * pi) / 180)

    # Subtract the area of a triangle from the area of a sector and return it.
    return rsltareaof_sectr - rsltareaof_triangl


# Give the radius as static input and store it in a variable.
gven_radius = 20
# Give the angle as static input and store it in another variable.
gven_angl = 60
# Take a variable and initialize the pi value as 3.14159.
pi = 3.14159
# Pass the given radius and angle as the arguments to the BothSegments_area()
# function and print the area of the minor segment.
print("The minor segment area =",
      BothSegments_area(gven_radius, gven_angl))
# Pass the given radius and 360-angle as the arguments to the BothSegments_area()
# function and print the area of the major segment.
print("The major segment area =",
      BothSegments_area(gven_radius, (360 - gven_angl)))

Output:

The minor segment area = 36.23434102950645
The major segment area = 1220.402189686826

Method #2: Using Mathematical Formula (User Input)

Approach:

• Import math module using the import keyword.
• Give the radius as user input using the float(input()) function and store it in a variable.
• Give the angle as user input using the float(input()) function and store it in another variable.
• Take a variable and initialize the pi value as 3.14159.
• Create a function to say BothSegments_area() which takes the given radius and angle as the arguments, and returns the major and minor segments area.
• Inside the function, calculate the value area of the sector using the above given mathematical formula and store it in a variable.
• Calculate the area of the triangle using the above given mathematical formula and math.sin() function.
• Store it in another variable.
• Subtract the area of a triangle from the area of a sector and return it.
• Pass the given radius and angle as the arguments to the BothSegments_area() function and print the area of the minor segment.
• Pass the given radius and 360-angle as the arguments to the BothSegments_area() function and print the area of the major segment.
• The Exit of the Program.

Below is the implementation:

# Import math module using the import keyword.
import math

# Create a function to say BothSegments_area() which takes the given radius and angle
# as the arguments, and returns the major and minor segments area.


def BothSegments_area(gven_radius, gven_angl):
        # Inside the function, calculate the value area of the sector using the above
        # given mathematical formula and store it in a variable.
    rsltareaof_sectr = pi * (gven_radius * gven_radius) * (gven_angl / 360)

    # Calculate the area of the triangle using the above given mathematical formula and
    #  math.sin() function.
    # store it in another variable.
    rsltareaof_triangl = 1 / 2 * \
        (gven_radius * gven_radius) * math.sin((gven_angl * pi) / 180)

    # Subtract the area of a triangle from the area of a sector and return it.
    return rsltareaof_sectr - rsltareaof_triangl


# Give the radius as user input using the float(input()) function and store it in a variable.
gven_radius = float(input("Enter some random number = "))
# Give the angle as as user input using the float(input()) function and
# store it in another variable.
gven_angl = float(input("Enter some random number = "))
# Take a variable and initialize the pi value as 3.14159.
pi = 3.14159
# Pass the given radius and angle as the arguments to the BothSegments_area()
# function and print the area of the minor segment.
print("The minor segment area =",
      BothSegments_area(gven_radius, gven_angl))
# Pass the given radius and 360-angle as the arguments to the BothSegments_area()
# function and print the area of the major segment.
print("The major segment area =",
      BothSegments_area(gven_radius, (360 - gven_angl)))

Output:

Enter some random number = 10.5
Enter some random number = 45
The minor segment area = 4.315801733342639
The major segment area = 342.0447026361856

If you wanna write simple python programs as a part of your coding practice refer to numerous Simple Python Program Examples existing and learn the approach used.

• Python Program to Check if a given Circle lies Completely Inside the Ring formed by Two Concentric Circles
• Python Program for Area of a Circumscribed Circle of a Square
• Python Program for Area of Square Circumscribed by Circle
• Python Program to Find the Center of the Circle using Endpoints of Diameter

In the previous article, we have discussed Python Program for Area of Square Circumscribed by Circle
Given two endpoints (x1, y1) and (x2, y2) of circles diameter, the task is to find the center of the circle for the given diameter endpoints in python.

Formula:

The center of the circle can be calculated by using the midpoint formula.

Midpoint(M) = ((x ₁ + x ₂) / 2, (y ₁ + y ₂) / 2)

Examples:

Example1:

Input:

Given First Point = ( 2, 4 ) 
Given Second Point = ( 6, -1)

Output:

The center of the circle for the given diameter endpoints is:
( 4 , 1 )

Example2:

Input:

Given First Point = ( 5, 2 )
Given Second Point = ( 1, 4 )

Output:

The center of the circle for the given diameter endpoints is:
( 3 , 3 )

Program to Find the Center of the Circle using Endpoints of Diameter in Python

Below are the ways to find the center of the circle for the given diameter endpoints in python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Give the first point as static input and store it in two variables.
• Give the second point as static input and store it in another two variables.
• Pass the given two endpoints of a diameter i.e, a1, a2, b1, b2 as the arguments to the FindCircle_Center() function.
• Create a function to say FindCircle_Center() which takes the given two endpoints of a diameter of circle i.e, a1, a2, b1, b2 as the arguments, and prints the center of the given circle.
• Calculate the x coordinate of the center of the given circle using the above given mathematical formula and store it in a variable.
• Calculate the y coordinate of the center of the given circle using the above given mathematical formula and store it in another variable.
• Print the center of the circle for the given diameter endpoints.
• The Exit of the Program.

Below is the implementation:

# Create a function to say FindCircle_Center() which takes the given two endpoints of
# a diameter of circle i.e, a1, a2, b1, b2 as the arguments, and prints the center
# of the given circle.


def FindCircle_Center(a1, a2, b1, b2):
    # Calculate the x coordinate of the center of the given circle using the above
    # given mathematical formula and store it in a variable.

    mid_x_Coordinate = int((a1 + a2) / 2)
    # Calculate the y coordinate of the center of the given circle using the above given
    # mathematical formula and store it in another variable.

    mid_y_Coordinate = int((b1 + b2) / 2)
    # Print the center of the circle for the given diameter endpoints.
    print("(", mid_x_Coordinate, ",", mid_y_Coordinate, ")")


# Give the first point as static input and store it in two variables.
a1 = 2
b1 = 4
# Give the second point as static input and store it in another two variables.
a2 = 6
b2 = -1
print("The center of the circle for the given diameter endpoints is:")
# Pass the given two endpoints of a diameter i.e, a1, a2, b1, b2 as the arguments to the
# FindCircle_Center() function.
FindCircle_Center(a1, a2, b1, b2)

Output:

The center of the circle for the given diameter endpoints is:
( 4 , 1 )

Method #2: Using Mathematical Formula (User Input)

Approach:

• Give the first point as user input using map(),int(),split() functions and store it in two variables.
• Give the second point as user input using map(),int(),split() functions and store it in two variables.
• Pass the given two endpoints of a diameter i.e, a1, a2, b1, b2 as the arguments to the FindCircle_Center() function.
• Create a function to say FindCircle_Center() which takes the given two endpoints of a diameter of circle i.e, a1, a2, b1, b2 as the arguments, and prints the center of the given circle.
• Calculate the x coordinate of the center of the given circle using the above given mathematical formula and store it in a variable.
• Calculate the y coordinate of the center of the given circle using the above given mathematical formula and store it in another variable.
• Print the center of the circle for the given diameter endpoints.
• The Exit of the Program.

Below is the implementation:

# Create a function to say FindCircle_Center() which takes the given two endpoints of
# a diameter of circle i.e, a1, a2, b1, b2 as the arguments, and prints the center
# of the given circle.


def FindCircle_Center(a1, a2, b1, b2):
    # Calculate the x coordinate of the center of the given circle using the above
    # given mathematical formula and store it in a variable.

    mid_x_Coordinate = int((a1 + a2) / 2)
    # Calculate the y coordinate of the center of the given circle using the above given
    # mathematical formula and store it in another variable.

    mid_y_Coordinate = int((b1 + b2) / 2)
    # Print the center of the circle for the given diameter endpoints.
    print("(", mid_x_Coordinate, ",", mid_y_Coordinate, ")")


# Give the first point as user input using map(),int(),split() functions
# and store it in two variables.
a1, b1 = map(int, input(
    'Enter some random first point values separated by spaces = ').split())
# Give the second point as user input using map(),int(),split() functions
# and store it in two variables.
a2, b2 = map(int, input(
    'Enter some random second point values separated by spaces = ').split())
print("The center of the circle for the given diameter endpoints is:")
# Pass the given two endpoints of a diameter i.e, a1, a2, b1, b2 as the arguments to the
# FindCircle_Center() function.
FindCircle_Center(a1, a2, b1, b2)

Output:

Enter some random first point values separated by spaces = 5 2
Enter some random second point values separated by spaces = 1 4
The center of the circle for the given diameter endpoints is:
( 3 , 3 )

Find a comprehensive collection of Examples of Python Programs ranging from simple ones to complex ones to guide you throughout your coding journey.

• Python Program to Check If a Line Touches or Intersects a Circle
• Python Program to Check if a given Circle lies Completely Inside the Ring formed by Two Concentric Circles
• Python Program for Area of a Circumscribed Circle of a Square
• Python Program for Area of Square Circumscribed by Circle

In the previous article, we have discussed Python Program for Area of a Circumscribed Circle of a Square
Given the radius of the circle, the task is to calculate the area of a square circumscribed by the circle.

Formula:

The formula to find the area of a square circumscribed by the circle = 2*(radius**2)

Where ** indicates power value

Examples:

Example1:

Input:

Given radius = 8

Output:

The area of a square circumscribed by the circle for the given radius{ 8 } =  128

Example2:

Input:

Given radius = 5

Output:

The area of a square circumscribed by the circle for the given radius{ 5 } =  50

Program for Area of Square Circumscribed by Circle in Python

Below are the ways to calculate the area of a square circumscribed by the circle in Python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Give the radius as static input and store it in a variable.
• Create a function to say Areacircumscribd_square() which takes the given radius of the circle as an argument, and returns the area of a square circumscribed by the circle.
• Inside the function, calculate the area of a square circumscribed by the circle using the above mathematical formula and store it in a variable.
• Return the above result.
• Pass the given radius as an argument to the Areacircumscribd_square() function and store it in another variable.
• Print the above result by rounding off to the 2 places after the decimal point using the round() function.
• The Exit of the Program.

Below is the implementation:

# Create a function to say Areacircumscribd_square() which takes the given radius of
# the circle as an argument, and returns the area of a square circumscribed
# by the circle.


def Areacircumscribd_square(gvn_radiuss):
    # Inside the function, calculate the area of a square circumscribed by the circle
    # using the above mathematical formula and store it in a variable.
    area_squar = (2 * gvn_radiuss * gvn_radiuss)
    # Return the above result.
    return area_squar


# Give the radius as static input and store it in a variable.
gvn_radiuss = 8
# Pass the given radius as an argument to the Areacircumscribd_square() function and
# store it in another variable.
fnl_rsltarea = Areacircumscribd_square(gvn_radiuss)
# Print the above result by rounding off to the 2 places after the decimal point
# using the round() function.
print("The area of a square circumscribed by the circle for the given radius{", gvn_radiuss, "} = ", round(
    fnl_rsltarea, 2))

Output:

The area of a square circumscribed by the circle for the given radius{ 8 } =  128

Method #2: Using Mathematical Formula (User Input)

Approach:

• Give the radius as user input using the float(input()) function and store it in a variable.
• Create a function to say Areacircumscribd_square() which takes the given radius of the circle as an argument, and returns the area of a square circumscribed by the circle.
• Inside the function, calculate the area of a square circumscribed by the circle using the above mathematical formula and store it in a variable.
• Return the above result.
• Pass the given radius as an argument to the Areacircumscribd_square() function and store it in another variable.
• Print the above result by rounding off to the 2 places after the decimal point using the round() function.
• The Exit of the Program.

Below is the implementation:

# Create a function to say Areacircumscribd_square() which takes the given radius of
# the circle as an argument, and returns the area of a square circumscribed
# by the circle.


def Areacircumscribd_square(gvn_radiuss):
    # Inside the function, calculate the area of a square circumscribed by the circle
    # using the above mathematical formula and store it in a variable.
    area_squar = (2 * gvn_radiuss * gvn_radiuss)
    # Return the above result.
    return area_squar


# Give the radius as user input using the float(input()) function and store it in a variable.
gvn_radiuss = float(input("Enter some random number = "))
# Pass the given radius as an argument to the Areacircumscribd_square() function and
# store it in another variable.
fnl_rsltarea = Areacircumscribd_square(gvn_radiuss)
# Print the above result by rounding off to the 2 places after the decimal point
# using the round() function.
print("The area of a square circumscribed by the circle for the given radius{", gvn_radiuss, "} = ", round(
    fnl_rsltarea, 2))

Output:

Enter some random number = 5
The area of a square circumscribed by the circle for the given radius{ 5.0 } = 50.0

Find the best practical and ready-to-use Python Programming Examples that you can simply run on a variety of platforms and never stop learning.

• Python Program for Pizza Cut Problem (Or Circle Division by Lines)
• Python Program to Check If a Line Touches or Intersects a Circle
• Python Program to Check if a given Circle lies Completely Inside the Ring formed by Two Concentric Circles
• Python Program for Area of a Circumscribed Circle of a Square

In the previous article, we have discussed Python Program to Check if a given Circle lies Completely Inside the Ring formed by Two Concentric Circles
Given the side length of a square, the task is to calculate the area of a circumscribed circle around the given square.

Formula:

(pi * s* s)/2

where pi= 3.14159265

s = side length of square.

Examples:

Example1:

Input:

Given side of square = 5

Output:

The area of an circumscribed circle is for a given square of side { 5 } =  39.27

Example2:

Input:

Given side of square = 8

Output:

The area of an circumscribed circle is for a given square of side { 8 } =  100.53

Program for Area of a Circumscribed Circle of a Square in Python

Below are the ways to calculate the area of a circumscribed circle around the given square in python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Give the side of a square as static input and store it in a variable.
• Take a variable and initialize it with the pi value of 3.14159265.
• Create a function to say Find_areacircumscribdcirle() which takes the given side length of the square as an argument, and returns the area of a circumscribed circle around the given square.
• Inside the function, calculate the area of a circumscribed circle around the given square using the above mathematical formula and store it in a variable.
• Return the above result.
• Pass the given side length of the square as an argument to the Find_areacircumscribdcirle() function and store it in another variable.
• Print the above result by rounding off to the 2 places after the decimal point using the round() function.
• The Exit of the Program.

Below is the implementation:

# Create a function to say Find_areacircumscribdcirle() which takes the given side
# length of the square as an argument, and returns the area of a circumscribed
# circle around the given square.


def Find_areacircumscribdcirle(sideof_sqre):
    # Inside the function, calculate the area of a circumscribed circle around the given
    # square using the above mathematical formula and store it in a variable.
    circl_area = (sideof_sqre * sideof_sqre * (pi / 2))
    # Return the above result.
    return circl_area


# Give the side of a square as static input and store it in a variable.
sideof_sqre = 5
# Take a variable and initialize it with the pi value of 3.14159265.
pi = 3.14159265
# Pass the given side length of the square as an argument to the
# Find_areacircumscribdcirle() function and store it in another variable.
fnl_rsltarea = Find_areacircumscribdcirle(sideof_sqre)
# Print the above result by rounding off to the 2 places after the decimal point using
# the round() function.
print("The area of an circumscribed circle is for a given square of side {", sideof_sqre, "} = ",
      round(fnl_rsltarea, 2))

Output:

The area of an circumscribed circle is for a given square of side { 5 } =  39.27

Method #2: Using Mathematical Formula (User Input)

Approach:

• Give the side of a square as user input using the float(input()) function and store it in a variable.
• Take a variable and initialize it with the pi value of 3.14159265.
• Create a function to say Find_areacircumscribdcirle() which takes the given side length of the square as an argument, and returns the area of a circumscribed circle around the given square.
• Inside the function, calculate the area of a circumscribed circle around the given square using the above mathematical formula and store it in a variable.
• Return the above result.
• Pass the given side length of the square as an argument to the Find_areacircumscribdcirle() function and store it in another variable.
• Print the above result by rounding off to the 2 places after the decimal point using the round() function.
• The Exit of the Program.

Below is the implementation:

# Create a function to say Find_areacircumscribdcirle() which takes the given side
# length of the square as an argument, and returns the area of a circumscribed
# circle around the given square.


def Find_areacircumscribdcirle(sideof_sqre):
    # Inside the function, calculate the area of a circumscribed circle around the given
    # square using the above mathematical formula and store it in a variable.
    circl_area = (sideof_sqre * sideof_sqre * (pi / 2))
    # Return the above result.
    return circl_area


# Give the side of a square as user input using the float(input()) function and
# store it in a variable.
sideof_sqre = float(input("Enter some random number = "))
# Take a variable and initialize it with the pi value of 3.14159265.
pi = 3.14159265
# Pass the given side length of the square as an argument to the
# Find_areacircumscribdcirle() function and store it in another variable.
fnl_rsltarea = Find_areacircumscribdcirle(sideof_sqre)
# Print the above result by rounding off to the 2 places after the decimal point using
# the round() function.
print("The area of an circumscribed circle is for a given square of side {", sideof_sqre, "} = ",
      round(fnl_rsltarea, 2))

Output:

Enter some random number = 8
The area of an circumscribed circle is for a given square of side { 8.0 } = 100.53

Access the big list of Python Programming Code Examples with actual logical code asked in Programming and Coding Interviews for Python and stand out from the crowd.

• Python Program to Check Whether Triangle is Valid or Not if Sides are Given
• Python Program for Pizza Cut Problem (Or Circle Division by Lines)
• Python Program to Check If a Line Touches or Intersects a Circle
• Python Program to Check if a given Circle lies Completely Inside the Ring formed by Two Concentric Circles

In the previous article, we have discussed Python Program to Check If a Line Touches or Intersects a Circle
Given two circles of radius r and R, their centers are both at the origin. Given another circle with radius r1 and center at (x1, y1). Check to see if the third circle (circle of radius r1) is entirely contained within the ring formed by two circles of radius r and R

Examples:

Example1:

Input:

Given r = 8
Given R = 4
Given r1 = 2
Given x1 = 6
Given y1 = 0

Output:

The given circle lies inside the ring

Example2:

Input:

Given r = 7
Given R = 10
Given r1 = 5
Given x1 = 2
Given y1 = 6

Output:

The given circle does not lies inside the ring

Program to Check if a given Circle lies Completely Inside the Ring formed by Two Concentric Circles

Below are the ways to check if the given circle is enclosed completely inside the ring formed by the given two circles in Python:

• Using Mathematical Approach (Static Input)
• Using Mathematical Approach (User Input)

Pythagoras’ Theorem can be used to solve this problem. Using Pythagoras’ theorem, calculate the distance between the center of the circle and the origin, denoted by ‘dis’.
Simply check that the value of (dis – r1)> = r and (dis + r1)< = R after computing the distance. If both of these conditions are met, the circle is completely enclosed within the ring.

Method #1: Using Mathematical Approach(Static Input)

Approach:

• import the math module using the import keyword
• Give the first circle radius(small circle) r as static input and store it in a variable say rVal.
• Give the second circle radius (Big circle) R as static input and store it in another variable say RVal.
• Give the Third Circle(Which we want to check Condition) radius r1 as static input and store it in another variable say r1Val.
• Give the x coordinates and y coordinates of the third circle and store them in two separate variables.
• Calculate the distance(dis value) using Pythagoras theorem and sqrt() function and store the result in a variable say disVal.
• Check the Condition (dis – r1)> = r and (dis + r1)< = R using the if conditional Statement.
• If it is true then Print the given circle inside the ring
• Else print the circle does not lie inside.
• The Exit of the Program.

Below is the implementation:

# import the math module using the import keyword
import math
# Give the first circle radius(small circle) r as static input and
# store it in a variable say rVal.
rVal = 8
# Give the second circle radius (Big circle) R as static input and
# store it in another variable say RVal.
RVal = 4
# Give the Third Circle(Which we want to check Condition) radius r1 as
# static input and store it in another variable say r1Val
r1Val = 2
# Give the x coordinates and y coordinates of the third circle and
# store them in two separate variables.
xCoordinate = 6
yCoordinate = 0
# Calculate the distance(dis value) using Pythagoras theorem and sqrt() function
# and store the result in a variable say disVal.
disVal = math.sqrt(xCoordinate * xCoordinate + yCoordinate * yCoordinate)
# Check the Condition (dis – r1)> = r and (dis + r1)< = R 
# using the if conditional Statement.
if((disVal-r1Val >= RVal and disVal+r1Val <= rVal)):
    # If it is true then Print the given circle inside the ring 
    print('The given circle lies inside the ring')
else:
    # Else print the circle does not lie inside.
    print('The given circle does not lies inside the ring')

Output:

The given circle lies inside the ring

Method #2: Using Mathematical Approach (User Input)

Approach:

• import the math module using the import keyword
• Give the first circle radius(small circle) r as user input using the int(input()) function and store it in a variable say rVal.
• Give the second circle radius (Big circle) R as user input using the int(input()) function and store it in another variable say RVal.
• Give the Third Circle(Which we want to check Condition) radius r1 as user input using the int(input()) function and store it in another variable say r1Val.
• Give the x coordinates and y coordinates of the third circle as user input using the map, input(), int(), split() function and store them in two separate variables.
• Calculate the distance(dis value) using Pythagoras theorem and sqrt() function and store the result in a variable say disVal.
• Check the Condition (dis – r1)> = r and (dis + r1)< = R using the if conditional Statement.
• If it is true then Print the given circle inside the ring
• Else print the circle does not lie inside.
• The Exit of the Program.

Below is the implementation:

# import the math module using the import keyword
import math
# Give the first circle radius(small circle) r as user input using the int(input()) function and store it in a variable say rVal.
rVal = int(input('Enter some random first circle radius = '))
# Give the second circle radius (Big circle) R as user input using the int(input()) function and store it in another variable say RVal.
RVal = int(input('Enter some random second circle radius = '))
# Give the Third Circle(Which we want to check Condition) radius r1 as user input using the int(input()) function and store it in another variable say r1Val.
r1Val = int(input('Enter some random Third circle radius = '))
# Give the x coordinates and y coordinates of the third circle as user input using the map, input(), int(), split() function
# and store them in two separate variables.
xCoordinate, yCoordinate = map(int, input(
    'Enter some random x and y coordinates separated by spaces = ').split())
# Calculate the distance(dis value) using Pythagoras theorem and sqrt() function
# and store the result in a variable say disVal.
disVal = math.sqrt(xCoordinate * xCoordinate + yCoordinate * yCoordinate)
# Check the Condition (dis – r1)> = r and (dis + r1)< = R 
# using the if conditional Statement.
if((disVal-r1Val >= RVal and disVal+r1Val <= rVal)):
    # If it is true then Print the given circle inside the ring 
    print('The given circle lies inside the ring')
else:
    # Else print the circle does not lie inside.
    print('The given circle does not lies inside the ring')

Output:

Enter some random first circle radius = 7
Enter some random second circle radius = 10
Enter some random Third circle radius = 5
Enter some random x and y coordinates separated by spaces = 2 6
The given circle does not lies inside the ring

The best way to learn Python for Beginners is to practice as much as they can taking help of the Sample Python Programs For Beginners. Using them you can develop code on your own and master coding skills.

• Python Program for Triangular Matchstick Number
• Python Program to Check Whether Triangle is Valid or Not if Sides are Given
• Python Program for Pizza Cut Problem (Or Circle Division by Lines)
• Python Program to Check If a Line Touches or Intersects a Circle

In the previous article, we have discussed Python Program for Pizza Cut Problem (Or Circle Division by Lines)
Given the coordinates of the center point as (0,0), the radius of the circle, and the equation of a line and the task is to check whether the given line touches or intersects the circle.

The line equation is in the form ax+by+c.

Hence a, b, c values are given for a line equation.

The three possibilities :

• The Line intersect the circle
• The Line touches the circle
• The Line outside the circle

The following formula can be used to calculate the distance of a line from a point:

(ax+by+c)/sqrt(a*a+b*b)

If d > r,  the line lies outside the circle.
If d = r,  the line touches the circle.
If d < r,  the line intersects the circle.

where d = the distance of a line from a center.

r is the radius of the circle.

Examples:

Example1:

Input:

Given radius = 6
Given  a = 2
Given  b = 1
Given  c = 1

Output:

The Given line intersects the circle

Example2:

Input:

Given radius = 5
Given a = 1
Given b = 1
Given c = -15

Output:

The Given line is outside the circle

Program to Check If a Line Touches or Intersects a Circle in Python

Below are the ways to check whether the given line touches or intersects the circle in Python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Import math module using the import keyword.
• Give the radius as static input and store it in a variable.
• Take the x-coordinate of the center and initialize its value to 0.
• Take the y-coordinate of the center and initialize its value to 0.
• Give the number as static input and store it in a variable.
• Give the other number as static input and store it in another variable.
• Give the third number as static input and store it in another variable.
• Calculate the distance of the given line from the given center point using the above given mathematical formula, abs(), math.sqrt() functions.
• Store it in another variable.
• Check if the given radius value is equal to the above-obtained distance using the if conditional statement.
• If it is true, then print “The Given line touches the circle”.
• Check if the given radius value is greater than the above-obtained distance using the elif conditional statement.
• If it is true, then print “The Given line intersects the circle”.
• Else, print “The Given line is outside the circle”.
• The Exit of the Program.

Below is the implementation:

# Import math module using the import keyword.
import math
# Give the radius as static input and store it in a variable.
gvn_radiuss = 6
# Take the x-coordinate of center and initialize its value to 0.
m = 0
# Take the y-coordinate of center and initialize its value to 0.
n = 0
# Give the number as static input and store it in a variable.
p = 2
# Give the other number as static input and store it in another variable.
q = 1
# Give the third number as static input and store it in another variable.
r = 1
# Calculate the distance of the given line from the given center point using the
# above given mathematical formula, abs(), math.sqrt() functions
# store it in another variable.
distancee_val = ((abs(p * m + q * n + r)) /
                 math.sqrt(p * p + q * q))
# Check if the given radius value is equal to the above obtained distance using the
# if conditional statement.
if (gvn_radiuss == distancee_val):
    # If it is true, then print "The Given line touches the circle".
    print("The Given line touches the circle")
# Check if the given radius value is greater than the above obtained distance using
# the elif conditional statement.
elif (gvn_radiuss > distancee_val):
    # If it is true, then print "The Given line intersects the circle".
    print("The Given line intersects the circle")
else:
    # Else, print "The Given line is outside the circle".
    print("The Given line is outside the circle")

Output:

The Given line intersects the circle

Method #2: Using Mathematical Formula (User Input)

Approach:

• Import math module using the import keyword.
• Give the radius as user input using the int(input()) function and store it in a variable.
• Take the x-coordinate of the center and initialize its value to 0.
• Take the y-coordinate of the center and initialize its value to 0.
• Give the number as user input using the int(input()) function and store it in a variable.
• Give the other number as user input using the int(input()) function and store it in another variable.
• Give the third number as user input using the int(input()) function and store it in another variable.
• Calculate the distance of the given line from the given center point using the above given mathematical formula, abs(), math.sqrt() functions.
• Store it in another variable.
• Check if the given radius value is equal to the above-obtained distance using the if conditional statement.
• If it is true, then print “The Given line touches the circle”.
• Check if the given radius value is greater than the above-obtained distance using the elif conditional statement.
• If it is true, then print “The Given line intersects the circle”.
• Else, print “The Given line is outside the circle”.
• The Exit of the Program.

Below is the implementation:

# Import math module using the import keyword.
import math
# Give the radius as user input using the int(input()) function and 
# store it in a variable.
gvn_radiuss = int(input("Enter some random number = "))
# Take the x-coordinate of center and initialize its value to 0.
m = 0
# Take the y-coordinate of center and initialize its value to 0.
n = 0
# Give the number as user input using the int(input()) function and store it in a variable.
p = int(input("Enter some random number = "))
# Give the other number as user input using the int(input()) function and store it in another variable.
q = int(input("Enter some random number = "))
# Give the third number as user input using the int(input()) function and store it in another variable.
r = int(input("Enter some random number = "))
# Calculate the distance of the given line from the given center point using the
# above given mathematical formula, abs(), math.sqrt() functions
# store it in another variable.
distancee_val = ((abs(p * m + q * n + r)) /
                 math.sqrt(p * p + q * q))
# Check if the given radius value is equal to the above obtained distance using the
# if conditional statement.
if (gvn_radiuss == distancee_val):
    # If it is true, then print "The Given line touches the circle".
    print("The Given line touches the circle")
# Check if the given radius value is greater than the above obtained distance using
# the elif conditional statement.
elif (gvn_radiuss > distancee_val):
    # If it is true, then print "The Given line intersects the circle".
    print("The Given line intersects the circle")
else:
    # Else, print "The Given line is outside the circle".
    print("The Given line is outside the circle")

Output:

Enter some random number = 5
Enter some random number = 1
Enter some random number = 1
Enter some random number = -15
The Given line is outside the circle

Enhance your coding skills with our list of Python Basic Programs provided and become a pro in the general-purpose programming language Python in no time.

• Python Program for Maximum Number of Squares that Can Fit in a Right Angle Isosceles Triangle
• Python Program for Triangular Matchstick Number
• Python Program to Check Whether Triangle is Valid or Not if Sides are Given
• Python Program for Pizza Cut Problem (Or Circle Division by Lines)

In the previous article, we have discussed Python Program to Check Whether Triangle is Valid or Not if Sides are Given
Given the number of cuts and the task is to get the maximum number of pieces from the given number of cuts in python.

Formula:

1 + n*(n+1)/2

where n= number of cuts.

Examples:

Example1:

Input:

Given number of cuts = 4

Output:

The maximum number of pieces from the given number of cuts =  11

Example2:

Input:

Given number of cuts = 5

Output:

The maximum number of pieces from the given number of cuts =  16

Program for Pizza Cut Problem (Or Circle Division by Lines) in Python

Below are the ways to get the maximum number of pieces from the given number of cuts in python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Give the number of cuts as static input and store it in a variable.
• Create a function to say Get_Max_Pieces() which takes the given number of cuts as an argument, and returns the maximum number of pieces from the given number of cuts.
• Inside the function, calculate the maximum number of pieces by using the above given mathematical formula and convert it to an integer using the int() function.
• Store it in another variable.
• Return the above result.
• Pass the given number of cuts as an argument to the Get_Max_Pieces() function and store it in another variable.
• Print the above result which is the maximum number of pieces from the given number of cuts.
• The Exit of the Program.

Below is the implementation:

# Create a function to say Get_Max_Pieces() which takes the given number of cuts as
# an argument, and returns the maximum number of pieces from the given number of cuts.


def Get_Max_Pieces(no_of_cuts):
    # Inside the function, calculate the maximum number of pieces by using the above
        # given mathematical formula and convert it to an integer using the int() function.
        # Store it in another variable.
    k = int(1 + no_of_cuts * (no_of_cuts + 1) / 2)
    # Return the above result.
    return k


# Give the number of cuts as static input and store it in a variable.
no_of_cuts = 4
# Pass the given number of cuts as an argument to the Get_Max_Pieces() function
# and store it in another variable.
maxim_pieces = Get_Max_Pieces(no_of_cuts)
# Print the above result which is the maximum number of pieces from the given
# number of cuts.
print("The maximum number of pieces from the given number of cuts = ", maxim_pieces)

Output:

The maximum number of pieces from the given number of cuts =  11

Method #2: Using Mathematical Formula (User Input)

Approach:

• Give the number of cuts as user input using the int(input()) function and store it in a variable.
• Create a function to say Get_Max_Pieces() which takes the given number of cuts as an argument, and returns the maximum number of pieces from the given number of cuts.
• Inside the function, calculate the maximum number of pieces by using the above given mathematical formula and convert it to an integer using the int() function.
• Store it in another variable.
• Return the above result.
• Pass the given number of cuts as an argument to the Get_Max_Pieces() function and store it in another variable.
• Print the above result which is the maximum number of pieces from the given number of cuts.
• The Exit of the Program.

Below is the implementation:

# Create a function to say Get_Max_Pieces() which takes the given number of cuts as
# an argument, and returns the maximum number of pieces from the given number of cuts.


def Get_Max_Pieces(no_of_cuts):
    # Inside the function, calculate the maximum number of pieces by using the above
        # given mathematical formula and convert it to an integer using the int() function.
        # Store it in another variable.
    k = int(1 + no_of_cuts * (no_of_cuts + 1) / 2)
    # Return the above result.
    return k


# Give the number of cuts as user input using the int(input()) function 
# and store it in a variable.
no_of_cuts = int(input("Enter some random number = "))
# Pass the given number of cuts as an argument to the Get_Max_Pieces() function
# and store it in another variable.
maxim_pieces = Get_Max_Pieces(no_of_cuts)
# Print the above result which is the maximum number of pieces from the given
# number of cuts.
print("The maximum number of pieces from the given number of cuts = ", maxim_pieces)

Output:

Enter some random number = 5
The maximum number of pieces from the given number of cuts = 16

Dive into numerous Python Programming Language Examples for practice and get the best out of the tutorial and learn python one step at a time.

• Python Program for Minimum Height of a Triangle with Given Base and Area
• Python Program for Maximum Number of Squares that Can Fit in a Right Angle Isosceles Triangle
• Python Program for Triangular Matchstick Number
• Python Program to Check Whether Triangle is Valid or Not if Sides are Given

In the previous article, we have discussed Python Program for Triangular Matchstick Number
Given three sides of a triangle, the task is to check if the given triangle is valid or not for the given 3 sides in python.

A triangle is said to be valid if the sum of its two sides is greater than the third side.

Conditions to check if the given triangle is valid or Not:

Let a, b, c  are the 3 sides of a triangle. It must satisfy the following conditions:

a + b > c

a + c > b

b + c > a

Example1:

Input:

Given First side = 5
Given Second side = 7
Given Third side = 6

Output:

Yes, the triangle is valid for the given three sides

Example2:

Input:

Given First side = 4
Given Second side = 9
Given Third side = 2

Output:

The triangle is invalid for the given three sides

Program to Check Whether Triangle is Valid or Not if Sides are Given in Python

Below are the ways to check if the given triangle is valid or not for the given 3 sides in python:

• Using Mathematical Formula (Static Input)
• Using Mathematical Formula (User Input)

Method #1: Using Mathematical Formula (Static Input)

Approach:

• Give the first side of a triangle as static input and store it in a variable.
• Give the second side as static input and store it in another variable.
• Give the third side as static input and store it in another variable.
• Check if (fst_side + scnd_side <= thrd_side) or (fst_side + thrd_side <= scnd_side) or (scnd_side + thrd_side <= fst_side) using the if conditional statement.
• If it is true, then print “The triangle is invalid for the given three sides”.
• Else print “Yes, the triangle is valid for the given three sides”.
• The Exit of the Program.

Below is the implementation:

# Give the first side of a triangle as static input and store it in a variable.
fst_side = 5
# Give the second side as static input and store it in another variable.
scnd_side = 7
# Give the third side as static input and store it in another variable.
thrd_side = 6
# Check if (fst_side + scnd_side <= thrd_side) or (fst_side + thrd_side <= scnd_side)
# or (scnd_side + thrd_side <= fst_side) using the if conditional statement.
if (fst_side + scnd_side <= thrd_side) or (fst_side + thrd_side <= scnd_side) or (scnd_side + thrd_side <= fst_side):
    # If it is true, then print "The triangle is invalid for the given three sides".
    print("The triangle is invalid for the given three sides")
else:
    # Else print "Yes, the triangle is valid for the given three sides"
    print("Yes, the triangle is valid for the given three sides")

Output:

Yes, the triangle is valid for the given three sides

Method #2: Using Mathematical Formula (User Input)

Approach:

• Give the first side of a triangle as user input using the int(input()) function and store it in a variable.
• Give the second side as user input using the int(input()) function and store it in another variable.
• Give the third side as user input using the int(input()) function and store it in another variable.
• Check if (fst_side + scnd_side <= thrd_side) or (fst_side + thrd_side <= scnd_side) or (scnd_side + thrd_side <= fst_side) using the if conditional statement.
• If it is true, then print “The triangle is invalid for the given three sides”.
• Else print “Yes, the triangle is valid for the given three sides”.
• The Exit of the Program.

Below is the implementation:

# Give the first side of a triangle as user input using the int(input()) function and
# store it in a variable.
fst_side = int(input("Enter some random number = "))
# Give the second side as user input using the int(input()) function and
# store it in another variable.
scnd_side = int(input("Enter some random number = "))
# Give the third side as user input using the int(input()) function and
# store it in another variable.
thrd_side = int(input("Enter some random number = "))
# Check if (fst_side + scnd_side <= thrd_side) or (fst_side + thrd_side <= scnd_side)
# or (scnd_side + thrd_side <= fst_side) using the if conditional statement.
if (fst_side + scnd_side <= thrd_side) or (fst_side + thrd_side <= scnd_side) or (scnd_side + thrd_side <= fst_side):
    # If it is true, then print "The triangle is invalid for the given three sides".
    print("The triangle is invalid for the given three sides")
else:
    # Else print "Yes, the triangle is valid for the given three sides"
    print("Yes, the triangle is valid for the given three sides")

Output:

Enter some random number = 4
Enter some random number = 9
Enter some random number = 2
The triangle is invalid for the given three sides

If you are new to the Python Programming Language then practice using our Python Programming Examples for Beginners as our expert team has designed them from scratch.

• Python Program to Calculate Volume and Surface Area of Hemisphere
• Python Program for Minimum Height of a Triangle with Given Base and Area
• Python Program for Maximum Number of Squares that Can Fit in a Right Angle Isosceles Triangle
• Python Program for Triangular Matchstick Number