If `PV = "constant" (k)` at constant temperature then the value of `(dP^(2))/(dV^(2))` will be

If PV = "constant" (k) at constant temperature then the value of (d^(2)P)/(dV^(2)) will be

Slop between pV and p at constant temperature is

A: For a certain amount of gas, PV is always constant at constant temperature. R: On increasing temperature PV increases for fixed amount of ideal gas.

A: For a certain amount of gas, PV is always constant at constant temperature. R: On increasing temperature PV increases for fixed amount of ideal gas.

Assertion : For a certain amount of an ideal gas, PV is always constant at constant temperature. Reason : This is the statement of Boyle's Law.

Assertion : For a certain amount of an ideal gas, PV is always constant at constant temperature. Reason : This is the statement of Boyle's Law.

The behaviour of ideal gas is goverened by various gas laws which are described by mathematical statements as given below: ( i ) PV=k (constant) at constant n and T ( ii ) V//T=k_(2) (constant) at constant n and P ( iii ) V//n=k_(3) (constant) at constant T and P ( iv ) PV=nRT ( v ) P//T=k_(4) (constant) at constant n and V Answer the following The value of k_(2) is