Given `v'=(1-v//c)vandv'=((1-v//c)v)/sqrt(1-v_(2)//c_(2))` For what value v/c, these question differ by 10%

If |vec(V)_(1)+vec(V)_(2)|=|vec(V)_(1)-vec(V)_(2)|and V_(2) is finite, then

If V_(X)-V_(Y)=20V , find the value of C .

The capacities of two parallel plate capacitors are C_(1) and C_(2) and their respective potential are V_(1) and V_(2) . If they are connected by a thin wire, then (A) Commen potential will be (C_(1)V_(1)+C_(2)V_(2))/(C_(1)+C_(2)) , if plates of same polarities are connected together (B) Loss of energy will be (1)/(2)(C_(1)C_(2))/(C_(1)+C_(2))(V_(1)-V_(2))^(2) , if plates of same polarities are connected together (C) Common potential will be (|C_(1)V_(1)-C_(2)V_(2)|)/(C_(1)+C_(2)) , if plates of opposite polarities are connected together

Three block 1, 2 and 3 are arranged as shown in the figure. The velocities of the blockes v_(1) , v_(2) and v_(3) are shown in the figure. What is the relationship between v_(1) , v_(2) and v_(3) ?

A circuit shown in the figure consists of a battery of emf 10V and two capacitance C_(1) and C_(2) of capacitances 1.0muF and 2.0muF respectively. The potential difference V_(A) - V_(B) is 5V

Given that C_(p)-C_(V)=R and gamma=C_(p)//C_(V) , where C_p =Molar specific heat at constant pressure, C_(V) =molar specific heat at constant volume. Then C_(V) =

Given the , C_p-C_v=R and gamma=(C_p)/(V_v) where C_p =molar specific heat at constant pressure C_v =molar specific heat at constant volume. Then C_v =