
$\therefore \quad\left(\mathrm{m}_{1}+\mathrm{m}_{2}\right) \mathrm{g} \sin \theta-\left(\mu \mathrm{m}_{1} \mathrm{g} \cos \theta+\mu \mathrm{m}_{2} \underline{\mathrm{g}} \cos \theta\right)$
$=\left(\mathrm{m}_{1}+\mathrm{m}_{2}\right) \mathrm{a}_{\mathrm{net}}$
$\therefore a_{n e t}=g\left(\sin \theta-\frac{\left(\mu m_{1}+\mu m_{2}\right) \cos \theta}{m_{1}+m_{2}}\right)$
Here, $m_{1}=4 \mathrm{kg}, \mathrm{m}_{2}=2 \mathrm{kg}, \theta=30^{\circ} ; \mu=0.3$

