143330 A body floats with one-third volume outside when put in water and three-fourth of its volume outside when put in another liquid. The density of the liquid is

143332 A swimmer can swim in still water with speed $v$ and the river flowing with velocity $\frac{v}{2}$. To cross the river in shortest time, he should swim making angel $\theta$ with the upstream. What is the ratio of the time taken to swim across in the shortest time to that in swimming across over shortest distance?

143333 A $10 \mathrm{~cm}^{3}$ cube floats in water with a height of 4 $\mathrm{cm}^{3}$ remaining above the surface. The density of the material from which the cube is made is,

143334 A wooden block is floating on water kept in a beaker. $40 \%$ of the block is above the water surface. Now the beaker is kept inside a lift that starts going upward with acceleration equal to $\mathrm{g} / \mathbf{2}$. The block will then

143330 A body floats with one-third volume outside when put in water and three-fourth of its volume outside when put in another liquid. The density of the liquid is

143332 A swimmer can swim in still water with speed $v$ and the river flowing with velocity $\frac{v}{2}$. To cross the river in shortest time, he should swim making angel $\theta$ with the upstream. What is the ratio of the time taken to swim across in the shortest time to that in swimming across over shortest distance?

143333 A $10 \mathrm{~cm}^{3}$ cube floats in water with a height of 4 $\mathrm{cm}^{3}$ remaining above the surface. The density of the material from which the cube is made is,

143334 A wooden block is floating on water kept in a beaker. $40 \%$ of the block is above the water surface. Now the beaker is kept inside a lift that starts going upward with acceleration equal to $\mathrm{g} / \mathbf{2}$. The block will then

143330 A body floats with one-third volume outside when put in water and three-fourth of its volume outside when put in another liquid. The density of the liquid is

143332 A swimmer can swim in still water with speed $v$ and the river flowing with velocity $\frac{v}{2}$. To cross the river in shortest time, he should swim making angel $\theta$ with the upstream. What is the ratio of the time taken to swim across in the shortest time to that in swimming across over shortest distance?

143333 A $10 \mathrm{~cm}^{3}$ cube floats in water with a height of 4 $\mathrm{cm}^{3}$ remaining above the surface. The density of the material from which the cube is made is,

143334 A wooden block is floating on water kept in a beaker. $40 \%$ of the block is above the water surface. Now the beaker is kept inside a lift that starts going upward with acceleration equal to $\mathrm{g} / \mathbf{2}$. The block will then

143330 A body floats with one-third volume outside when put in water and three-fourth of its volume outside when put in another liquid. The density of the liquid is

143332 A swimmer can swim in still water with speed $v$ and the river flowing with velocity $\frac{v}{2}$. To cross the river in shortest time, he should swim making angel $\theta$ with the upstream. What is the ratio of the time taken to swim across in the shortest time to that in swimming across over shortest distance?

143333 A $10 \mathrm{~cm}^{3}$ cube floats in water with a height of 4 $\mathrm{cm}^{3}$ remaining above the surface. The density of the material from which the cube is made is,

143334 A wooden block is floating on water kept in a beaker. $40 \%$ of the block is above the water surface. Now the beaker is kept inside a lift that starts going upward with acceleration equal to $\mathrm{g} / \mathbf{2}$. The block will then