A balloon of mass $M$ is descending at a constant acceleration $\alpha $. When a mass $m$ is released from the balloon it starts rising with the same acceleration $\alpha $. Assuming that its volume does not change, what is the value of $m$ ?
$\left[ {\frac{\alpha }{{\alpha + g}}} \right]M$
$\left[ {\frac{2\alpha }{{\alpha + g}}} \right]M$
$\left[ {\frac{{\alpha + g}}{\alpha }} \right]M$
$\left[ {\frac{{\alpha + g}}{2\alpha }} \right]M$
A uniform thick string of length $5\,m$ is resting on a horizontal frictionless surface. It is pulled by a horizontal force of $5\,N$ from one end. The tension in the string at $1\,m$ from the force applied is ......... $N$
When body is at rest or it is in uniform motion, no force act on it.
Three blocks of masses $2 \,kg, 3 \,kg$ and $5\, kg$ are connected to each other with light string and are then placed on a frictionless surface as shown in the figure. The system is pulled by a force $F = 10N,$ then tension ${T_1} = $ .......... $N$
For given systen ${\theta _1}$ ....... $^o$
Explain primary concept of force.