A ball thrown at an angle 0 with initial speed vo on Earth follows a trajectory f(x) = I tan 0 + Yo 2 v cos? e where g = 9.81 ms2, speed in units of ms and an initial height yo in metres. Set yo = 0 and write a function 'trajectory0' that • has three input variables: xdata (a list), speed and angle (constant numbers each, angle in degrees) in that order. . Return the calculated list of height values, f(x), containing only positive or zero values for the ball height, i.e. remove all negative values before returning the resulting list. • The moodleX test code will take the returned list and test maximum height at given speed and angle. You can test your function with Spyder by writing a test function, calling your trajectory function with a speed of 20 ms, an angle of 45 degrees an list made from the python function 'range(100)'. Printing the maximum of the list with 'max(result)" where result is the output of the trajectory functis should yield 10.19 in this example. Answer: (penalty regime: 10, 20, . %)

A ball thrown at an angle 0 with initial speed vo on Earth follows a trajectory f(x) = I tan 0 + Yo 2 v cos? e where g = 9.81 ms2, speed in units of ms and an initial height yo in metres. Set yo = 0 and write a function 'trajectory0' that • has three input variables: xdata (a list), speed and angle (constant numbers each, angle in degrees) in that order. . Return the calculated list of height values, f(x), containing only positive or zero values for the ball height, i.e. remove all negative values before returning the resulting list. • The moodleX test code will take the returned list and test maximum height at given speed and angle. You can test your function with Spyder by writing a test function, calling your trajectory function with a speed of 20 ms, an angle of 45 degrees an list made from the python function 'range(100)'. Printing the maximum of the list with 'max(result)" where result is the output of the trajectory functis should yield 10.19 in this example. Answer: (penalty regime: 10, 20, . %)

C++ Programming: From Problem Analysis to Program Design

8th Edition

ISBN:9781337102087

Author:D. S. Malik

Publisher:D. S. Malik

Chapter15: Recursion

Section: Chapter Questions

Problem 8SA

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