2D Relative

Introduction to Relative Motion || Relative Velocity || Relative Acceleration

Relative Motion || Example Based on Relative Motion || Relative Motion in 1-Dimension

The velocities of two particles of masses m_(1) and m_(2) relative to an observer in an inertial frame are v_(1) and v_(2) . Determine the velocity of the center of mass relative to the observer and the velocity of each particle relative to the center of mass.

What are the units of the following quantities in SI system? (a) Force (b) Velocity (c ) Density (d) Relative density

Two particle of mass m and M are initially at rest at inifinte distance . Find their relative velocity of approch due to grvitational atraction when d is their separation at any instant . [Hint : From the principle of conservation of energy (GmM)/(d) =(1)/(2)mv_(1)^(2) +(1)/(2)v_(2)^(2). . From the principle of conservationl of momentum , mv_(1)-Mv_(2)=0 . Relative velocity of approch = V_(1)+V_(2) ]

STATEMENT-1 : Relative lowering of vapour pressure is equal to mole fraction of the solute. and STATEMENT-2 : Relative lowering of vapour pressure is a colligative property.

The space between the plates of a parallel plate capacitor is filled conseutively with two dielectric layers fo thickness d_(1) and d_(2) having relative permittvities in_(1) and in_(2) respectively. If A is area of each plate, what is the capacity of the capacitor ?

Relative Motion In 2 - D|Questions

Questions|Relative Motion In 2 - D