The relation between pressure P and volume V is givne by `PV^(-(1)/(4))`= constant. If the percentage decrease in volume is `(1)/(4)`, then the approximate percentage increase in pressure is

The pressure of a gas is increased by 50% at constant temperature. The decrease in volume will be nearest to

In case of Boyle's law, if the pressure is increased by 1% the percentage decrease in volume is

Let P be the pressure and V the volume of a gas such that PV = constant. If percentage error in P is k then percentage error in V is

In an adiabatic process where pressure is increased by 2/3% , if (C_p)/(C_v) = 3/2 , find the percentage decrease in volume.

The pressure P and volume V of a gas are connected by the relation PV^((1)/(4)=) constant.The percentage increase in the pressure corresponding to a deminition of % in the volume is (1)/(2)% (b) (1)/(4)%(c)(1)/(8)%(d) none of these

The pressure P and volume V of a gas are connected by the relation P V^(1/4=) constant. The percentage increase in the pressure corresponding to a deminition of % in the volume is 1/2% (b) 1/4% (c) 1/8% (d) none of these

The pressure P and volume V of a gas are connected by the relation P V^(1/4=) constant. The percentage increase in the pressure corresponding to a deminition of % in the volume is 1/2% (b) 1/4% (c) 1/8% (d) none of these

The pressure P and volume V of a gas are connected by the relation P V^(1/4=) constant. The percentage increase in the pressure corresponding to a deminition of 1/2% in the volume is (a) 1/2% (b) 1/4% (c) 1/8% (d) none of these

The pressure P and volume V of a gas are related as PV^(3//2)=K where K is a constant. The percentage increase in the pressure for a diminution of 0.5% of the volume is