(c) According to Newton’s law of cooling
Rate of cooling $\propto$ mean temperature difference
Initially, mean temperature difference
$= \left( \frac{70 + 60}{2} - \theta_{0} \right) = (65 - \theta_{0})$
Finally, mean temperature difference
$= \left( \frac{60 + 50}{2} - \theta_{0} \right) = (55 - \theta_{0})$
In second case mean temperature difference decreases, so rate of fall of temperature decreases, so it takes more time to cool through the same range