Home
Class 12
CHEMISTRY
The variation of volume V, with temperat...

The variation of volume V, with temperature T, keeping pressure constant is called the coefficient of thermal expansion `(alpha)` of oa gas, i.e., `alpha=(1)/(V)=((deltaV)/(deltaT))_(P)`.
For an ideal gas `alpha` is equal to

Promotional Banner

Similar Questions

Explore conceptually related problems

The variation of volume V, with temperature T, keeping pressure constant is called the coefficient of thermal expansion (alpha) of a gas, i.e., alpha=(1)/(V)((deltaV)/(deltaT))_(P) . For an ideal gas alpha is equal to

The variation of volume V, with temperature T, keeping pressure constant is called the coefficient of thermal expansion is alpha=(1)/(V)((deltaV)/(deltaT))_(P) . For an ideal gas alpha is equal to

Obtain relation between coefficient of volume expansion (alpha_(V)) and coefficient of linear expansion (alpha_(l)) .

For a perfect gas, if alpha , beta are the volume and pressure coefficients of expansions, then

At constant pressure, the temperature coefficient of volume expansion of an ideal gas is delta = 1/V (dV)/(dT) . What will be the nature of the graph relating delta with the temperature T?

Prove that, the expansion of volume V of a solid due to a rise Deltat in temperature is DeltaV=3alphaV*Deltat . Here, alpha= coefficient of linear expansion of the solid.