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A projectile is launched at 0 with the velocity v at the angle to the horizontal. The parametric equations of the trajectory are x = (v cos 0)t y = −gt² + (v sin 0)t = where t is the time measured from the instant of launch, and g gravitational acceleration. If the projectile is to hit the target A at the 45 determine v, 0, and the time of flight. 0 9.81 m/s² represents the angle shown in the figure,

A projectile is launched at 0 with the velocity v at the angle to the horizontal. The parametric equations of the trajectory are x = (v cos 0)t y = −gt² + (v sin 0)t = where t is the time measured from the instant of launch, and g gravitational acceleration. If the projectile is to hit the target A at the 45 determine v, 0, and the time of flight. 0 9.81 m/s² represents the angle shown in the figure,

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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This subject is on Numerical Methods and Analysis. Write your complete solution to the given problem below.

6. -300 m- 45% y = - 61 m A projectile is launched at 0 with the velocity v at the angle 0 to the horizontal. The parametric equations of the trajectory are x = (v cos 0)t 2 gt² + (v sin 0)t = where t is the time measured from the instant of launch, and g gravitational acceleration. If the projectile is to hit the target A at the 45 determine v, 0, and the time of flight. 9.81 m/s represents the angle shown in the figure,
Transcribed Image Text:6. -300 m- 45% y = - 61 m A projectile is launched at 0 with the velocity v at the angle 0 to the horizontal. The parametric equations of the trajectory are x = (v cos 0)t 2 gt² + (v sin 0)t = where t is the time measured from the instant of launch, and g gravitational acceleration. If the projectile is to hit the target A at the 45 determine v, 0, and the time of flight. 9.81 m/s represents the angle shown in the figure,
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