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Two bodies of masses 4 kg and 3 kg respectively are connected by a light string passing over a smooth frictionless pulley. Calculate the acceleration of the masses and tension in the string.

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Constraint Equation:

\(a_{m_1} + a_{m_2} = 0\). [\(\because\) length of string is constant]

Let us say m1 moves down with an acceleration ‘a’, then m2 will move up by an acceleration ‘a’.

m1g – T = m1a   …(i)

And using this value, find the value of T in equation (i) or equation (ii)

m1g – m1a = T

⇒ T = m1(g – a)

Now put m1 = 4 kg m2 = 3kg

To get the numerical, after putting values of m1, m2 and a 

⇒ T = m1(g − a) = 33.6 N

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