Solve Ball's Acceleration: Vectors, 35m/s, 30m/s, 0.005s

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In summary, the conversation discusses the acceleration of a tennis ball after it is struck by a person's racket. The initial velocity of the ball is 35m/s [S10 degrees W] and the final velocity after being struck is 30m/s [N 30 degrees W]. The equation for acceleration is a=vf-vi/t, where vf is the final velocity, vi is the initial velocity, and t is the time the racket is in contact with the ball. The discussion also mentions the importance of understanding the difference between change in velocity and acceleration, and the need to check and compare solutions. Finally, the conversation ends with a question about the correctness of an answer, which is determined to be too high and in need of
  • #1
ahmed1237
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A tennis ball crossing a net at 35m/s [S10 degrees W] strikes a person's racket and her volley returns it at 30m/s [N 30 degrees W]. If the person's racket was in contact with the ball for 0.005s then what is acceleration of the ball?

For this question is my vi=35m/s and vf=30m/s? If so, when I draw my vectors do I subtract them or add them. The equation for acceleration is a=vf-vi/t right?

Please help and post your final answer and solution as I need to compare with mine!
 
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  • #2
ahmed1237 said:
A tennis ball crossing a net at 35m/s [S10 degrees W] strikes a person's racket and her volley returns it at 30m/s [N 30 degrees W]. If the person's racket was in contact with the ball for 0.005s then what is acceleration of the ball?

For this question is my vi=35m/s and vf=30m/s? If so, when I draw my vectors do I subtract them or add them. The equation for acceleration is a=vf-vi/t right?
The ball's velocity is in the opposite direction after it is struck by the racket.

(vf - vi)/t -- notice the parentheses - is the change in velocity. That's not the same as the acceleration, although over short time intervals, the change in velocity divided by the change in time is closer to the instantaneous velocity. In other words, if Δt is reasonably small, Δv/Δt ≈ dv/dt = a.
ahmed1237 said:
Please help and post your final answer and solution as I need to compare with mine!
No, the way it works here is that you show us what you got, and we'll let you know if it's correct or not.
 
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  • #3
so my answer is 4600m/s2 (w 21 degrees n) is that correct?
 
  • #4
The units should be m2/sec2, but the acceleration value seems way high to me.
 
  • #5
so then how do I go about doing this?
 

FAQ: Solve Ball's Acceleration: Vectors, 35m/s, 30m/s, 0.005s

What is Ball's acceleration?

Ball's acceleration is the rate at which its velocity changes over time. It is a vector quantity, meaning it has both magnitude and direction.

What are vectors in relation to Ball's acceleration?

Vectors are quantities that have both magnitude and direction. In the case of Ball's acceleration, it refers to the direction in which the ball is accelerating and the rate at which it is accelerating.

How do you solve for Ball's acceleration?

To solve for Ball's acceleration, you can use the formula a = (vf - vi) / t, where a is the acceleration, vf is the final velocity, vi is the initial velocity, and t is the time interval. Plug in the given values to find the acceleration.

What do the numbers 35m/s, 30m/s, and 0.005s represent in relation to Ball's acceleration?

35m/s and 30m/s represent the initial and final velocities of the ball, respectively. 0.005s represents the time interval over which the ball's velocity changes from 35m/s to 30m/s.

Why is it important to calculate Ball's acceleration?

Calculating Ball's acceleration is important because it helps us understand the motion of the ball and how it changes over time. This information can be used to make predictions about the ball's future motion and can also be applied to other situations in physics and engineering.

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