A breakfast cereal producer makes its most popular product by combining just raisins and flakes in each box of cereal. The amounts of flakes in the boxes of this cereal are normally distributed with a mean of 370g
and a standard deviation of 24 g. The amounts of raisins are also normally distributed with a mean of 170g
and a standard deviation of 7 g.
Let T = the total amount of product in a randomly selected box, and assume that the amounts of flakes
and raisins are independent of each other.
Find the probability that the total amount of product exceeds 515 g.
You may round your answer to two decimal places.
P(T > 515)