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Effectus [21]
3 years ago
7

Na figura, um bloco de massa igual a 5Kg é abandonado em repouso em um plano inclinado. Supondo que os coeficientes de atrito es

tático e dinâmico sejam idênticos e valem µe = µd = 0,90 e sendo θ=36,8°, determine: a) a intensidade da componente P em x b) a intensidade da força Normal c) a intensidade da força de atrito d) a aceleração do bloco (justifique sua resposta)

Physics
1 answer:
Law Incorporation [45]3 years ago
7 0

The figure mentioned on the question is in the attachment.

Answer: a) P_{x} = - 38.35N

b) F_{N} = 30.5 N

c) F_{f} = 27.45 N

d) a = - 13.16 m/s²

Explanation: A block on an inclined plane has 3 forces acting on it:

  • Force due to gravity F_{g} = m.g;
  • Normal Force due to the plane;
  • Force of Friction F_{f} = µ.N;

Since the plane is inclined, Normal Force is equal the y-component of the force due to gravity and Force of friction and the x-component of the force due to gravity are opposite forces.

The second attachment ilustrate the forces acting on the block.

Calculating:

A) The magnitude of the x-component of Force due to gravity:

According to the second image:

P_{x} = P.sinθ

P_{x} = 5.9.8.sin(36.8)

P_{x} = - 38.35 N

B) F_{N} = P_{y} = m.g.cosθ

F_{N} = 5.9.8.cos(36.8)

F_{N} = 30.5 N

C) F_{f} = 0.9.30.5

F_{f} = 27.45 N

D) For the acceleration, use Newton's Law: F_{R} = m . a

If there is movement, it is only on x-axis, so the net force is:

P_{x} - F_{f}  = m.a

- 38.35 - 27.45 = 5a

a = - 13.16 m/s²

The value of acceleration shows there is <u>no</u> <u>movement</u> on the x-axis due to the friction.

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A solenoid having an inductance of 5.41 μH is connected in series with a 0.949 kΩ resistor. (a) If a 16.0 V battery is connected
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Answer:

(A) 9.14\times 10^{-9}sec

(B) 6.20\times 10^{-3}A

Explanation:

We have given inductance L=5.41\mu H=5.41\times 10^{-6}H

Resistance R=0.949kohm=0.949\times 10^3ohm

Time constant of RL circuit is equal to \tau =\frac{L}{R}

\tau =\frac{5.41\times 10^{-6}}{0.949\times 10^3}=5.70\times 10^{-9}sec

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(a) It is given current becomes 79.9% of its final value

Current in RL circuit is given by

i=i_0(1-e^{\frac{-t}{\tau }})

According to question

0.799i_0=i_0(1-e^{\frac{-t}{\tau }})

e^{\frac{-t}{\tau }}=0.201

{\frac{-t}{\tau }}=ln0.201

{\frac{-t}{5.7\times 10^{-9} }}=-1.6044

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i=6.20\times 10^{-3}A

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