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Andru [333]
3 years ago
5

A hockey player uses a leaf blower to apply a constant force on a hockey puck. The puck accelerates in a straight line across th

e ice. Then another player applies an equally strong, constant force on the puck in the opposite direction. How will the puck move in response?
It will stop immediately.
It will slow down, then continue moving at constant velocity.
It will not slow down, but continue moving at constant velocity.
It will slow down and eventually stop.
Physics
1 answer:
blagie [28]3 years ago
8 0
I will slow down and eventually stop
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A sphere has a radius of 3.9cm and a density of 7.58 g/cm cubed. What is the mass?
snow_lady [41]

Answer:

m=ρV

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V=1.3 * 3.14 * 3.9^3

V=242.14 cm^3

m=7.58 * 242.14

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Explanation:

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A tennis ball is released from a height of 4.0 m above the floor. After its third bounce off the floor, it reaches a height of 1
diamong [38]

Answer:

The percentage of its mechanical energy does the ball lose with each bounce is 23 %

Explanation:

Given data,

The tennis ball is released from the height, h = 4 m

After the third bounce it reaches height, h' = 183 cm

                                                                       = 1.83 m

The total mechanical energy of the ball is equal to its maximum P.E

                                      E = mgh

                                          = 4 mg

At height h', the P.E becomes

                                      E' = mgh'

                                           = 1.83 mg

The percentage of change in energy the ball retains to its original energy,

                                 \Delta E\%=\frac{1.83mg}{4mg}\times100\%

                                  ΔE % = 45 %

The ball retains only the 45% of its original energy after 3 bounces.

Therefore, the energy retains in each bounce is

                                   ∛ (0.45) = 0.77

The ball retains only the 77% of its original energy.

The energy lost to the floor is,

                                E = 100 - 77

                                   = 23 %

Hence, the percentage of its mechanical energy does the ball lose with each bounce is 23 %      

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