Question #49602

Horizontal Component=7.5
Vertical Component=13.0
Assuming that air resistance is neglected find out the mximum height which the ball rises
1

Expert's answer

2014-12-01T12:34:59-0500

Answer on Question #49602-Physics-Mechanics-Kinematics-Dynamics

Horizontal Component is vx0=7.5msv_{x0} = 7.5\frac{m}{s} .

Vertical Component vy0=13.0msv_{y0} = 13.0\frac{m}{s} .

Assuming that air resistance is neglected find out the maximum height which the ball rises.

Solution

If we assume that air resistance is neglected we can use the projectile motion approach.

The maximum height which the ball rises is given by the formula


Hmax=v02sin2α2g,H _ {m a x} = \frac {v _ {0} ^ {2} \sin^ {2} \alpha}{2 g},


where α\alpha is an angle of projection, gg is an acceleration of gravity.

But


vy0=v0sinα.v _ {y 0} = v _ {0} \sin \alpha .


Thus,


Hmax=vy022g=(13.0ms)229.8ms2=8.6m.H _ {m a x} = \frac {v _ {y 0} ^ {2}}{2 g} = \frac {\left(1 3 . 0 \frac {m}{s}\right) ^ {2}}{2 \cdot 9 . 8 \frac {m}{s ^ {2}}} = 8. 6 m.


Answer: 8.6 m.

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