Respuesta :
Answer:
The question is not complete. the complete question is shown below.
Now create a separate function called sphereVolume that determines the volume of a sphere with a given radius and prints the result to the screen. Specifications:
a. Your function MUST be named sphereVolume
b. Your function should have one input argument: a floating point parameter representing the radius - as a double
c. Your function should not return anything.
d. Your function should print the calculated volume.
e. The output format should resemble that of the previous problem. For a radius of 5, the function should print:
Volume: 523.99
Explanation:
complete question:
Now create a separate function called sphereVolume that determines the volume of a sphere with a given radius and prints the result to the screen. Specifications:
a. Your function MUST be named sphereVolume
b. Your function should have one input argument: a floating point parameter representing the radius - as a double
c. Your function should not return anything.
d. Your function should print the calculated volume.
e. The output format should resemble that of the previous problem. For a radius of 5, For example: Test Result sphereVolume(5); volume: 523.599
Answer:
import math
def sphereVolume(r):
# where r = radius of the sphere
volume = 4/3 * math.pi * r**3
print(round(volume, 3))
sphereVolume(5)
Explanation:
The code is written in python .
def sphereVolume(r):
This line of code defines the function as instructed as sphereVolume.
# where r = radius of the sphere
This is just a line of comment to explain that the argument r is the radius
volume = 4/3 * math.pi * r**3
The volume of a sphere is 4[tex]\pi[/tex]r³. so the code define the formula of a volume of a sphere and stored it in a variable called volume.
print(round(volume, 3))
The code displays the answer of a volume of a sphere when passing the radius of a sphere as the argument . The volume of the sphere is rounded to 3 decimal place using the function round.
sphereVolume(5)
This code calls the function with the argument which is the radius.