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algol [13]
3 years ago
7

A 100 kg box sits on an incline held at rest by a very thin rope attached to another mass hanging as shown. The force of frictio

n between the box and the surface is 100 N and the hanging mass=50 kg. Determine both of the possible angles of the incline.
Physics
1 answer:
MAVERICK [17]3 years ago
6 0

If friction is acting along the plane upwards

then in this case we will have

For equilibrium of 100 kg box on inclined plane we have

mgsin\theta = F_f + T

also for other side of hanging mass we have

T = Mg = 50(9.8) = 490 N

now we have

100(9.8)sin\theta = 100 + 490

980sin\theta = 590

sin\theta = 0.602

\theta = 37 degree

In other case we can assume that friction will act along the plane downwards

so now in that case we will have

mgsin\theta + F_f = T

also we have

T = Mg = 50(9.8) N

now we have

100(9.8)sin\theta + 100 = 50(9.8)

980sin\theta + 100 = 490

980 sin\theta = 490 - 100

sin\theta = 0.397

\theta = 23.45 degree

<em>So the range of angle will be 23.45 degree to 37 degree</em>

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A sound source A and a reflecting surface B move directly toward each other. Relative to the air, the speed of source A is 28.7
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(a) 1440.5 Hz

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f'=(\frac{v+v_r}{v+v_s})f

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f is the original frequency

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v_s is the velocity of the source (positive if the source is moving away from the receiver, negative otherwise)

Here we have

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(b) 0.232 m

The wavelength of a wave is given by

\lambda=\frac{v}{f}

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f = 1440.5 Hz

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f'=(\frac{v+v_r}{v+v_s})f

In the source frame (= on surface A), we have

v_s = v_B = -62.2 m/s (surface B is now the source, since it reflects the wave, and it is moving towards the receiver)

v_r = +28.7 m/s (surface A is now the receiver, which is moving towards the source)

So, the frequency observed in the source frame is

f'=(\frac{334 m/s+28.7 m/s}{334 m/s-62.2 m/s})1110 Hz=1481.2 Hz

(d) 0.225 m

The wavelength of the wave is given by

\lambda=\frac{v}{f}

where in this case we have

v = 334 m/s

f = 1481.2 Hz is the apparent in the source frame

So the wavelength is

\lambda=\frac{334 m/s}{1481.2 Hz}=0.225 m

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Can we use momentum to see how fast the earth is going?
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The momentum of an object is a vector quantity given by the equation

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Complete question:

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volume of the ideal gas, V = 2.48 L

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pressure of the gas, P = 1.49 atm

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