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Two blocks A and B are connected by a st...

Two blocks A and B are connected by a string as shown in figure. Friction coefficient of the incline plane and block is `0.5`. The mass of the block A is `5 kg`. If minimum & maximum values of masses of the block B for which the block remains in equilibrium are `m_(1)` & `m_(2)` then find value of `(m_(2) - m_(1))`.

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Knowledge Check

  • Two blocks of masses m_1 and m_2 are connected as shown in the figure. The acceleration of the block m_2 is :

    A
    `(m^2g)/(m_1+m_2)`
    B
    `(m_1g)/(m_1+m_2)`
    C
    `(4m_2g-m_1g)/(m_1+m_2)`
    D
    `(m_2g)/(m_1+4m_2)`

  • Two block of masses m_(1) and m_(2) are connected as shown in the figure. The acceleration of the block m_(2) is:

    A
    `(m_(2)g)/(m_(1)+m_(2))`
    B
    `(m_(1)g)/(m_(1)+m_(2))`
    C
    `(4m_(2)g-m_(1)g)/(m_(1)+m_(2))`
    D
    `(m_(2)g)/(m_(1)+4m_(2))`

  • In the arrangement shown in figure coefficient of friction between 5kg block and incline plane is mu=0.5 . Friction force acting on the 5kg block is

    A
    `20 N`
    B
    `15N`
    C
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    D
    `5 N`

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