Given
It takes Levi 2.5 hours to wash his dad's car alone
It takes 1 hour if his dad helps him
Let t represent the time it takes his dad to wash his car alone
The rate at which Levi washes the car is:

The rate at which his dad would was his car:

The rate at which both work:

The rate at which both work is equal to the rate at which Levi and his dad work individually

Hence, it takes Levi's dad 1 hour 40 mins