Falling Distance When an object is falling because of gravity, the following formula can be used to determine the distance the object falls in a specific time period: d = ½ gt² The variables in the formula are as follows: d is the distance in meters g is 9.8 (the gravitational constant) t is the amount of time in seconds the object has been falling Your program will calculate the distance in meters based on the object's falling distance. Modularity: Your program should contain 2 functions: main - will call the falling distance function in a loop, passing it the values 1-10 as arguments (seconds the object has been falling). It will display the returned distance. falling distance - will be passed one parameter which is the time in seconds the object has been falling and will calculate and return the distance in meters. falling distance should be stored in a separate file (module) called distance.py You will import distance before your main function in your original program file. Input Validation: None needed

Falling Distance When an object is falling because of gravity, the following formula can be used to determine the distance the object falls in a specific time period: d = ½ gt² The variables in the formula are as follows: d is the distance in meters g is 9.8 (the gravitational constant) t is the amount of time in seconds the object has been falling Your program will calculate the distance in meters based on the object's falling distance. Modularity: Your program should contain 2 functions: main - will call the falling distance function in a loop, passing it the values 1-10 as arguments (seconds the object has been falling). It will display the returned distance. falling distance - will be passed one parameter which is the time in seconds the object has been falling and will calculate and return the distance in meters. falling distance should be stored in a separate file (module) called distance.py You will import distance before your main function in your original program file. Input Validation: None needed

C++ for Engineers and Scientists

4th Edition

ISBN:9781133187844

Author:Bronson, Gary J.

Publisher:Bronson, Gary J.

Chapter1: Fundamentals Of C++ Programming

Section1.3: Preliminary Three: Software Development

Problem 7E: (Statistics) This is the formula for the standard normal deviate, z, used in statistical...

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