3. In class, we have studied projectile motion, which is a special case of motion underconstant acceleration. Below, give the equations for the displacement and velocity asfunctions of time for both horizontal and vertical motion.Equation for horizontal position:Equation for horizontal velocity:Equation for vertical position:Equation for vertical velocity:4. We also discussed an equation that will allow computation of velocity as a function ofposition in the vertical direction. Write that equation below.Equation for vertical velocity as a function of position: Horizontal distanceRelease height (m)(initial height)Time in air (s)(from release tolanding)Experiment%#:traveled (m)11.68 m0.80 s2.9 m21.75 m0.92 s3.3 m1.61 m0.91 s3.45 m41.51 m0.75 s2.7 m

Name: 3. In class, we have studied projectile motion, which is a special ca
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Description: 3. In class, we have studied projectile motion, which is a special case of motion underconstant acceleration. Below, give the equations for the displacement and velocity asfunctions of time for both horizontal and vertical motion.Equation for horizo

Let us assume that a projectile of mass of is thrown with an initial velocity u at an angle θ with…

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3. In class, we have studied projectile motion, which is a special case of motion under constant acceleration. Below, give the equations for the displacement and velocity as functions of time for both horizontal and vertical motion. Equation for horizontal position: Equation for horizontal velocity: Equation for vertical position: Equation for vertical velocity:

3. In class, we have studied projectile motion, which is a special case of motion under constant acceleration. Below, give the equations for the displacement and velocity as functions of time for both horizontal and vertical motion. Equation for horizontal position: Equation for horizontal velocity: Equation for vertical position: Equation for vertical velocity:

College Physics

1st Edition

ISBN:9781938168000

Author:Paul Peter Urone, Roger Hinrichs

Publisher:Paul Peter Urone, Roger Hinrichs

Chapter2: Kinematics

Section: Chapter Questions

Problem 52PE: An object is dropped from a height of 75.0 m above ground level. (a) Determine the distance traveled...

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