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12 # Use the following information to answer the question: 13 # The radius of a ping pong ball is .02 meters 14 4555

12 # Use the following information to answer the question: 13 # The radius of a ping pong ball is .02 meters

30 31 # # # # XXX ping pong balls can fit into a Boeing 747 airplane. 32 33 34 35 36 37 38 39 40 41 42 43 #

12 # Use the following information to answer the question: 13 # The radius of a ping pong ball is .02 meters 14 4555 W 5 15 16 # # # # The volume of an Boeing 747 airplane is 1035 cubic meters The formula for the volume of a sphere: `volume_sphere = (4/3)* PI * radius^3* You may estimate the value of PI to be 3.14 17 18 # As part of your solution, complete the implementation of the template 19 # function "volume_of_sphere (). The function should take a number as input # and return the volume based on the formula given above. Round all numeric # values to two decimal places. 20 21 22 # 23 # Write the remaining program that calls the function to compute the final # solution. Round the number of ping pong balls down to the nearest integer 24 25 # to ensure that they will all fit inside. Use best coding practices 26 # throughout your solution. 27 # 28 # Print your final answer to the standard output console using the following 29 # format. 30 # 31 # XXX ping pong balls can fit into a Boeing 747 airplane. 32 # 33 34 35 def volume_of_sphere (radius): 30 31 # # # # XXX ping pong balls can fit into a Boeing 747 airplane. 32 33 34 35 36 37 38 39 40 41 42 43 # Test your volume_of_sphere() calculations using the following asserts 44 assert round(volume_of_sphere (1), 2) == 4.19 45 assert round(volume_of_sphere (10), 2) == 4186.67 46 assert round(volume_of_sphere (10), 2) != 4186.6667 def volume_of_sphere (radius): """Calculate the volume of a sphere with a given radius""" # Finish this function

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