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In the system shown in fig. m(1) gt m(2)...

In the system shown in fig. `m_(1) gt m_(2)` . The system is held at rest by thread BC. Now thread BC is burnt. Answer the following:

Before burnig the thread, what are the tensions in spring and thread BC, respectively?

A

`m_(1)g,m_(2)g`

B

`m_(1)g,m_(1)g-m_(2)g`

C

`m_(2)g,m_(1)g`

D

`m_(1)g,m_(1)g+m_(2)g`

Text Solution

Verified by Experts

The correct Answer is:
B

Before Burning BC, the free-body diagram are shown in the fig.

`T_(2)=T_(1)+m_(2)g` …(i)
`kx=T_(2)=m_(1)g`..(ii)
where x is extension in the spring. Just after burning, `T_(1)` will become zero. but `T_(2)` will remain same.
`T_(2)-m_(2)g=m_(2)g implies a = ((m_(1)-m_(2)g))/(m_(2))`
As `T_(2)` remains same, acceleration of block A will still remain zero.
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Knowledge Check

  • In the system shown in fig. m_(1) gt m_(2) . The system is held at rest by thread BC. Now thread BC is burnt. Answer the following: Just after burning the thread, what is the tension in the spring?

    A
    `m_(1)g`
    B
    `m_(2)g`
    C
    Zero
    D
    Cannot say
  • In the system shown in fig. m_(1) gt m_(2) . The system is held at rest by thread BC. Now thread BC is burnt. Answer the following: Just after burning the thread, what is the acceleration of m_(2) ?

    A
    `((m_(2)-m_(1))/(m_(2)))g`
    B
    `((m_(1)-m_(2))/(m_(1)+m_(2)))g`
    C
    Zero
    D
    `((m_(1)-m_(2))/(m_(2)))g`
  • In the system shown in figure m_(1)gtm_(2) . System is held at rest by thread BC. Just after the thread BC is burnt.

    A
    acceleration of `m_(1)` will be equal to zero
    B
    acceleration of `m_(2)` will be downwards
    C
    magnitude of acceleration of two blocks will be non-zero and unequal
    D
    magnitude of acceleration of both the blocks will be `((m_(1)-m_(2))/(m_(1)+m_(2)))g`
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