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9966 [12]
3 years ago
11

A 5.0-kg crate is on an incline that makes an angle 30° with the horizontal. If the coefficient of static friction is 0.5, what

is the maximum force that can be applied parallel to the plane without moving the crate?
Physics
1 answer:
kherson [118]3 years ago
8 0

Answer:

F_{applied} = 45.8 N

Explanation:

When maximum force is applied on the crate along the plane so that it will not move then in that case friction force and component of the weight of the crate is along the plane opposite to the applied force

So here we will have

mgsin\theta + F_f = F_{applied}

now we know that

F_f = \mu F_n

also we know that

F_n = mg cos\theta

so we will have

F_f = \mu ( mg cos\theta)

now we will have

mg sin\theta + \mu (mg cos\theta) = F_{applied}

(5)(9.81)sin30 + (0.5)(5)(9.81)cos30 = F_{applied}

so we will have

F_{applied} = 45.8 N

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A car slows down uniformly from a speed of 30.0 m/s to rest in 7.20 s
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\bar v=\dfrac{v+v_0}2

where v and v_0 are the final and initial velocities, respectively. By definition, we also have that the average velocity is given by

\bar v=\dfrac{\Delta x}{\Delta t}=\dfrac{x-x_0}{t-t_0}

where x,x_0 are the final/initial displacements, and t,t_0 are the final/initial times, respectively.

Take the car's starting position to be at t_0=0\,\mathrm s. Then

\dfrac{v+v_0}2=\dfrac{x-x_0}t\implies x=x_0+\dfrac12(v+v_0)t

So we have

x=0\,\mathrm m+\dfrac12\left(0\,\dfrac{\mathrm m}{\mathrm s}+30.0\,\dfrac{\mathrm m}{\mathrm s}\right)(7.20\,\mathrm s)=108\,\mathrm m

You also could have first found the acceleration using the equation

v=v_0+at

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x=x_0+v_0t+\dfrac12at^2

but that would have involved a bit more work, and it turns out we didn't need to know the precise value of a anyway.

7 0
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A system had 150 kj of work done on it and its internal energy increased by 60 kj. How much energy did the system gain or lose a
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The system loses 90 kJ of heat

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We can answer the question by using the 1st law of thermodynamics, which states that:

\Delta U=Q-W

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\Delta U is the change in internal energy of the system

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W is the work done by the system (positive if done by the system, negative if done by the surrounding on the system)

In this problem, we have:

W=-150 kJ is the work done (negative, because it is done by the surrounding on the system)

\Delta U=+60 kJ is the increase in internal energy

Using the equation above, we can find Q, the heat absorbed/released by the system:

Q=\Delta U+W=+60 kJ+(-150 kJ)=-90 kJ

And the negative sign means that the system has lost this heat.

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