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Basile [38]
3 years ago
11

A proton is moving at 105 m/s at a point where the potential is 10 V. Later, it is at a place where the potential is 5 V. What i

s its speed there, assuming energy is conserved?
Physics
1 answer:
Taya2010 [7]3 years ago
8 0

Answer:

The speed is 7.07\times10^{4}\ m/s

Explanation:

Given that,

Speed of proton v= 10^{5}\ m/s

Final potential = 10 v

Initial potential = 5 V

We need to calculate the speed

Using formula of energy

\dfrac{1}{2}mv^2=eV

v^2=\dfrac{2eV}{m}

The speed of the particle is directly proportional to the potential.

v^2\propto V

Put the value into the formula

(10^{5})\propto 10....(I)

For 5 V,

v^2\propto 5.....(II)

From equation (I) and (II)

\dfrac{(10^{5})^2}{v^2}=\dfrac{10}{5}

v=70710.67\ m/s

v=7.07\times10^{4}\ m/s

Hence, The speed is 7.07\times10^{4}\ m/s

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A 150kg person stands on a compression spring with spring constant 10000n/m and nominal length of 0.50.what is the total length
Ivahew [28]

Answer:

<em>The total length of the spring would be 0.65 m</em>

Explanation:

The Concept

Hooke's law evaluates the increment of  spring in relation to the force acting on the body. Hooke's law states that for a spring undergoing deformation, the  force applied is directly proportional to the deformation experienced by the spring. Hooke's law is represented thus;

F = k x ..................1

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x is the spring stretch or extension

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We have to obtain x before adding it to the nominal length, We make x the subject formula in equation 1;

x = F/k

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x = 0.14715 m

the extension experienced by the spring after the compression is 0.14715 m

The total length of the spring would be;

L = 0.14715 m + 0.5 m = 0.64715

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Answer:

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Newton's third law implies conservation of momentum [138]. It can also be seen as following from the second law: When one object ``pushes'' a second object at some (massless) point of contact using an applied force, there must be an equal and opposite force from the second object that cancels the applied force. Otherwise, there would be a nonzero net force on a massless point which, by the second law, would accelerate the point of contact by an infinite amount.

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