Question

given the equation pv = nrt, rearrange the equation to solve for t. answer t = nrpv t = pv/nr t = nr/pv t = nr + pv t = nr - pv i dont know yet

Explanation:

Step1: Start with the ideal gas law \( PV = nRT \) (assuming the original equation has a typo and \( k \) is \( R \), the gas constant). To solve for \( T \), we need to isolate \( T \) on one side of the equation.

Step2: Divide both sides of the equation \( PV = nRT \) by \( nR \) to get \( T \) by itself.

\( \frac{PV}{nR} = \frac{nRT}{nR} \)
Simplifying the right side (since \( \frac{nR}{nR} = 1 \) for non - zero \( n \) and \( R \)), we have \( T=\frac{PV}{nR} \)

Answer:

\( T = \frac{PV}{nR} \) (corresponding to the option \( T = PV/nR \))