Answer:
Therefore, the new pressure is 417.455 kPa
Explanation:
As per general gas equation

If Volume of a gas is constant then equation is represented by

Here
and

If
then we have to calculate the value of

Now we plug in the values in the equation
\frac{748}{525}=\frac{P_{2}}{293}

kPa
Therefore, the new pressure is 417.455 kPa