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Two blocks m1 = 5 gm and m2 = 10 gm are hung vertically over a light frictionless pulley as shown here. What is the acceleration of the masses when they are left free? [2000]       (where g is acceleration due to gravity)
  • a)
    g/3
  • b)
    g/2
  • c)
    g
  • d)
    g/5
Correct answer is option 'A'. Can you explain this answer?
Verified Answer
Two blocks m1 = 5 gm and m2 = 10 gm are hung vertically over a light f...
Let T be the tension in the string.
Adding (i) and (ii),
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Most Upvoted Answer
Two blocks m1 = 5 gm and m2 = 10 gm are hung vertically over a light f...
Acceleration Calculation:

Given:
m1 = 5 gm = 0.005 kg
m2 = 10 gm = 0.01 kg

To find:
Acceleration of the masses when they are left free.

Assumptions:
1. The pulley is light and frictionless.
2. The string is light and inextensible.

The system consists of two masses connected by a string passing over a pulley. When the masses are left free, they experience a net force in the direction of the larger mass due to the force of gravity.

Net Force Calculation:

The net force on each mass can be calculated using Newton's second law of motion:

F = m * a

For m1:
F1 = m1 * g
= 0.005 * 9.8
= 0.049 N (upwards)

For m2:
F2 = m2 * g
= 0.01 * 9.8
= 0.098 N (downwards)

Since the masses are connected by a string passing over a pulley, the tension in the string will be the same on both sides.

Tension Calculation:

Let T be the tension in the string.

For m1:
T - F1 = m1 * a1
T - 0.049 = 0.005 * a1

For m2:
F2 - T = m2 * a2
0.098 - T = 0.01 * a2

Since the masses are connected, their accelerations are equal, so a1 = a2 = a.

Solving the equations:
T - 0.049 = 0.005 * a
0.098 - T = 0.01 * a

Adding the equations:
T - 0.049 + 0.098 - T = 0.005 * a + 0.01 * a
0.049 = 0.015 * a
a = 0.049 / 0.015
a = 3.27 m/s²

Therefore, the acceleration of the masses when they are left free is approximately 3.27 m/s².

Answer:
Option a) g/3
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