1. Write a program "Projectile simulator". a. The program defined the following functions: initial values () - reads initial velocity and angle of the projectile in degrees form the user, convert the angle to radians, and returns as a tuple. simulator (v, a_rad) - takes velocity and angle as parameters and calculates and returns a list of (x, y) coordinates (as tuples) for the duration of the projectile You will use the following constants and formulas: g = 9.81 global points = 100 math.pi = 3.141592 (defined in math class) a_rad = math.radians(angle in degrees) total time 2v sin(angle in radinas) 9 delta_t (Time increment) = total time / points x = v* cos(a_rad) * time y = v* sin(a_rad) * time - (g* time ²)/2 Where time starts from 0 and incremented by delta_t for each step (point) write_data (data) - takes a list of x-y coordinates (data) and writes into csv file. max_height (data) - finds the largest value of y and returns it. b. In the main part of the program invoke all functions above and display projectile information: initial velocity and angle, and the maximum height. c. Open projectile.csv file in Excel and plot the graph of the projectile. Compare the max height from the graph to the value you obtained in the function.
1. Write a program "Projectile simulator". a. The program defined the following functions: initial values () - reads initial velocity and angle of the projectile in degrees form the user, convert the angle to radians, and returns as a tuple. simulator (v, a_rad) - takes velocity and angle as parameters and calculates and returns a list of (x, y) coordinates (as tuples) for the duration of the projectile You will use the following constants and formulas: g = 9.81 global points = 100 math.pi = 3.141592 (defined in math class) a_rad = math.radians(angle in degrees) total time 2v sin(angle in radinas) 9 delta_t (Time increment) = total time / points x = v* cos(a_rad) * time y = v* sin(a_rad) * time - (g* time ²)/2 Where time starts from 0 and incremented by delta_t for each step (point) write_data (data) - takes a list of x-y coordinates (data) and writes into csv file. max_height (data) - finds the largest value of y and returns it. b. In the main part of the program invoke all functions above and display projectile information: initial velocity and angle, and the maximum height. c. Open projectile.csv file in Excel and plot the graph of the projectile. Compare the max height from the graph to the value you obtained in the function.
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Transcribed Image Text:PYTHON PROGRAM CODING QUESTION
1. Write a program "Projectile simulator".
a. The program defined the following functions:
initial_values () - reads initial velocity and angle of the projectile in degrees
form the user, convert the angle to radians, and returns as a tuple.
simulator (v, a_rad) - takes velocity and angle as parameters and calculates
and returns a list of (x, y) coordinates (as tuples) for the duration of the projectile
You will use the following constants and formulas:
g = 9.81
global points = 100
math.pi = 3.141592 (defined in math class)
a_rad = math.radians(angle in degrees)
total time =
2v sin(angle in radinas)
9
delta_t (Time increment) = total time / points
x = v* cos(a_rad) * time
y = v* sin(a_rad) * time - (g* time ²)/2
Where time starts from 0 and incremented by delta_t for each step (point)
write data (data) - takes a list of x-y coordinates (data) and writes into csv file.
max_height (data) - finds the largest value of y and returns it.
b. In the main part of the program invoke all functions above and display
projectile information: initial velocity and angle, and the maximum
height.
c. Open projectile.csv file in Excel and plot the graph of the projectile.
Compare the max height from the graph to the value you obtained in the
function.
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