You have been informed that the assessor will visit your home sometime between $10$:$00$ am and$12$:$00$ pm$.$ It is reasonable to assume that his visitation time is uniformly distributed over thespecified two$-$hour interval. Suppose you have to run a quick errand at $10$:$00$ am$.$If it takes $15$ minutes to run the errand, what is the probability that you will be back before theassessor visits?If it takes $30$ minutes to run the errand, what is the probability that you will be back before theassessor visits?