Projectile Motion baseball Problem

In summary, a baseball is hit at a height of 1.30 m and caught at the same height. It travels alongside a wall, passing the top of the wall 1.1 s after being hit and then dropping below the top of the wall 3.9 s later, covering a horizontal distance of 42 m. The problem asks for the horizontal distance traveled by the ball, as well as the magnitude and angle of its velocity just after being hit, and the height of the wall. The equation used is r(t)=r0+v0t+1/2 at2, but the attempt at a solution contains an error.
  • #1
J-dizzal
394
6

Homework Statement


In the figure, a baseball is hit at a height h = 1.30 m and then caught at the same height. It travels alongside a wall, moving up past the top of the wall 1.1 s after it is hit and then down past the top of the wall 3.9 s later, at distance D = 42 m farther along the wall. (a) What horizontal distance is traveled by the ball from hit to catch? What are the (b) magnitude and (c) angle (relative to the horizontal) of the ball's velocity just after being hit? (d) How high is the wall?

http://edugen.wileyplus.com/edugen/...u/ch0/EAT_13496164302600_3698173899564502.GIF

Homework Equations


r(t)=r0+v0t+1/2 at2

The Attempt at a Solution


im having trouble finding v0 in the x direction I am getting 15m/s=42m/2.8s
[/B]
20150628_121738_zps9yo8uleq.jpg
 
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  • #2
J-dizzal said:

Homework Statement


In the figure, a baseball is hit at a height h = 1.30 m and then caught at the same height. It travels alongside a wall, moving up past the top of the wall 1.1 s after it is hit and then down past the top of the wall 3.9 s later, at distance D = 42 m farther along the wall. (a) What horizontal distance is traveled by the ball from hit to catch? What are the (b) magnitude and (c) angle (relative to the horizontal) of the ball's velocity just after being hit? (d) How high is the wall?

http://edugen.wileyplus.com/edugen/...u/ch0/EAT_13496164302600_3698173899564502.GIF

Homework Equations


r(t)=r0+v0t+1/2 at2

The Attempt at a Solution


im having trouble finding v0 in the x direction I am getting 15m/s=42m/2.8s[/B]

Your calculations already contain an error.

The ball initially clears the top of the wall 1.1 s after it is hit, according to the problem statement. The ball then travels 42 m before it drops below the top of the wall, 3.9 s later.

You have assumed that the ball drops below the top of the wall 3.9 s after it is hit, which I don't think is what the problem says happens. :wink:
 
  • #3
SteamKing said:
Your calculations already contain an error.

The ball initially clears the top of the wall 1.1 s after it is hit, according to the problem statement. The ball then travels 42 m before it drops below the top of the wall, 3.9 s later.

You have assumed that the ball drops below the top of the wall 3.9 s after it is hit, which I don't think is what the problem says happens. :wink:
that should help. let me try this again. thanks
 

1. What is projectile motion in baseball?

Projectile motion in baseball is the curved path that a baseball follows when it is thrown or hit. It is a combination of the horizontal motion of the ball and the vertical force of gravity.

2. How is projectile motion used in baseball?

Projectile motion is used in baseball to determine the trajectory of the ball and to predict where it will land. It is also used to calculate the speed and distance of a thrown or hit ball.

3. What factors affect projectile motion in baseball?

The factors that affect projectile motion in baseball include the initial velocity, angle of release, air resistance, and the force of gravity. These factors can change the trajectory and distance of the ball.

4. How does air resistance impact projectile motion in baseball?

Air resistance, or drag, is the force that opposes the motion of the ball and can affect its trajectory. The shape and speed of the ball, as well as the density of the air, can all impact the amount of air resistance on the ball.

5. How can projectile motion be calculated in baseball?

Projectile motion in baseball can be calculated using the equations of motion, which take into account the initial velocity, angle of release, and acceleration due to gravity. These calculations can be used to determine the trajectory and distance of the ball.

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