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evablogger [386]
3 years ago
15

A ball vibrates back and forth from the free end of an ideal spring having a force constant (spring constant) of 20 N/m. If the

amplitude of this motion is 0.30 m, what is the kinetic energy of the ball when it is 0.26 m from its equilibrium position
Physics
1 answer:
crimeas [40]3 years ago
7 0

Answer: The kinetic energy of the ball when it is 0.26 m from its equilibrium position is 0 J.

Explanation:

The ball is present in simple harmonic motion. During this motion, the speed of ball will be maximum at a distance from the equilibrium point.

We are given that the amplitude is 0.3 m and kinetic energy at x = 0.26 m will be calculated as follows.

             K.E = \frac{1}{2}mv^{2}

Here,   v = 0

So,          K.E = \frac{1}{2}mv^{2}

          K.E = \frac{1}{2}m(0)^{2}

                       = 0 J

Thus, we can conclude that the kinetic energy of the ball when it is 0.26 m from its equilibrium position is 0 J.

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authority, accuracy, objectivity, currency, coverage, and appearance.

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3 years ago
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Why does a lorry travelling at 30mph have more kinetic energy than a car travelling at the same velocity?
rjkz [21]

Answer:

Because it has more mass

Explanation:

To understand this, think about the equation of kinetic energy

KE = \frac{1}{2} m v^{2}

Kinetic energy depends on both the velocity (v) as well as the mass (m).

Because a lorry is bigger and heavier than a car, it will have more mass. With more mass, at the same velocity the lorry with have more kinetic energy.

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3 years ago
A car accelerates from 0 m/s to 20 m/s in 5 seconds,
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Answer:

4

Explanation:

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3 years ago
What are the first three overtones of a bassoon that has a fundamental frequency of 90.0 Hz? It is open at both ends. (The overt
vekshin1

Answer:

f_{2}=180Hz,f_{3}=270Hz,f_{4}=360Hz\\

Explanation:

Given data

Frequency f=90 Hz

To find

First three overtones of bassoon

Solution

The fundamental frequency of bassoon is found by substituting n=1 in below equation

f=v/λ=nv/2L

f_{1}=v/2L

The first overtone of bassoon is found by substituting n=2

So

f_{2}=2v/2L\\f_{2}=2(v/2L)\\as \\f_{1}=v/2L\\So\\f_{2}=2f_{1}\\f_{2}=2(90Hz)\\f_{2}=180Hz

The second overtone of bassoon is found by substituting n=3

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f_{3}=3v/2L\\f_{3}=3(v/2L)\\as \\f_{1}=v/2L\\So\\f_{3}=3f_{1}\\f_{3}=3(90Hz)\\f_{3}=270Hz

The third overtone of bassoon is found by substituting n=4

So

f_{4}=4v/2L\\f_{4}=4(v/2L)\\as \\f_{1}=v/2L\\So\\f_{4}=4f_{1}\\f_{4}=4(90Hz)\\f_{4}=360Hz

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