
A block $P$ of mass $M_P$ is in contact with another block $Q$ of mass $M_Q$ as shown in the fígure and they…

- $\frac{M_p}{M_p+M_Q}$
- $\frac{M_Q F}{M_p+M_Q}$
- $\frac{M_\rho F}{M_Q}$
- $\frac{M_Q F}{M_p}$
Solution

Hence, for block $P, F-R=M_P a$ For block $Q, R=M_Q a$ Adding Eqs. (i) and (ii), we get $ \Rightarrow \quad F=\frac{\left(M_P+M_Q\right) a}{M_P+M_Q} $ $\therefore$ Force on block $Q$ is given as $ R=M_Q a=M_Q \cdot \frac{F}{M_P+M_Q}=\frac{M_Q F}{M_P+M_Q} $
Asked in: AP EAMCET 2020 (22 Sep Shift 1)