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klasskru
2 months ago
10

In t-ball, young players use a bat to hit a stationary ball off a stand. The 140 g ball has about the same mass as a baseball, b

ut it is larger and softer. In one hit, the ball leaves the bat at 12 m/s after being in contact with the bat for 2.0 ms . Assume constant acceleration during the hit.
Physics
1 answer:
Yuliya22 [3.3K]2 months ago
3 0

Question is missing. Found the following on Google:

"Part A: What is the acceleration of the ball? Please provide your answer with two significant digits and include the units.

Part B:

What is the net force acting on the ball during the hit? Provide your answer with two significant figures and the units.

Solution:

A) 6000 m/s^2

The ball's acceleration is calculated as:

a=\frac{v-u}{t}

where

v = 12 m/s (final velocity)

u = 0 (initial velocity since the ball was still)

t = 2.0 ms = 0.002 s (contact time)

Substituting these values,

a=\frac{12-0}{0.002}=6.0 \cdot 10^3 m/s^2

B) 8.4\cdot 10^2 N

Using Newton's second law, the force on the ball is:

F=ma

where

m = 140 g = 0.14 kg (mass of the ball)

a=6.0\cdot 10^3 m/s^2 is the acceleration

Substituting values,

F=(0.14)(6.0\cdot 10^3)=8.4\cdot 10^2 N

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The δe of a system that releases 12.4 j of heat and does 4.2 j of work on the surroundings is __________ j.
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Rock X is released from rest at the top of a cliff that is on Earth. A short time later, Rock Y is released from rest from the s
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Answer:

C) True. The distance S increases over time, with v₁ = gt and v₂ = g (t-t₀), illustrating that v₁> v₂ for the same t.

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We have a set of statements to evaluate for correctness. The most effective approach is to examine the problem in detail.

Using the equation for vertical launch, we acknowledge that the positive direction signifies downward movement.

Stone 1

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Stone 2

Released shortly thereafter, let's assume a delay of one second, we can utilize the same timing mechanism

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We can now calculate the separation distance between the two stones, which is applicable for t> = to

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This represents the distance between the two stones over time, with the coefficient outside the parentheses being constant.

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For t > = to, the expression (2t/to-1) yields a value greater than 1, indicating that the distance expands as time progresses.

We can now analyze the different statements

A) false. The height difference increases over time.

B) False S increases.

C) It is true that S increases over time, with v₁ = gt and V₂ = g (t-t₀) indicating v₁> v₂ at the same t.

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