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ddd [48]
3 years ago
8

ramp, which makes an angle of 30o degrees to the horizontal. A distance d = 1.3 m away from the block is an unstretched spring w

ith k = 3 × 103 N/m. The block slides down the ramp and compresses the spring. Find the maximum compression of the spring.

Physics
2 answers:
irinina [24]3 years ago
5 0

Answer:

The maximum compression of the spring is 0.154 m

Explanation:

From the energy theorem, we have that the net work equals the change in kinetic energy. If x is the vertical height that the block slides when compressed by a spring, we have to:

m*g*(d + x)*sin*(30°) - 0.5*k*x^2 = 0

This equation equals zero because there is no change in block speed. Replacing values:

5*9.8*(1.3+x)*0.5 = 0.5*3000*x^2

24.5*(1.3+x) = 1500*x^2

1500*x^2 - 24.5*x - 31.9 = 0

solving this quadratic equation we have that x = 0.154 m

Serjik [45]3 years ago
5 0

Answer:

X = 0.146m

Explanation:

Mass = 5kg

Given k= 3×10³ N/m

d = 1.3m

theta = 30°

h = dSin30° = 0.65m

The gravitational potential energy at the top of the ram is converted to the elastic potential energy at the bottom the ramp where the spring is located.

Please see the attachment below for the full solution.

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3 years ago
A string that passes over a pulley has a 0.341 kg mass attached to one end and a 0.625 kg mass attached to the other end. The pu
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Answer:

The frictional torque is \tau  = 0.2505 \ N \cdot m

Explanation:

From the question we are told that

   The mass attached to one end the string is m_1 =  0.341 \ kg

   The mass attached to the other end of the string is  m_2 =  0.625 \ kg

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At equilibrium the tension on the string due to the first mass is mathematically represented as

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The  frictional torque that must be exerted is mathematically represented as

      \tau  =  (T_2 * r ) - (T_1 * r )

substituting values  

     \tau  =  ( 6.125 * 0.09 ) - (3.342  * 0.09 )

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3 years ago
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