The average number of miles driven on a full tank of gas in a certain model car before itslow-fuel light comes on is 373. Assume this mileage follows the normal distribution with a standard deviation of 40 miles. Complete parts a through d below.

a. What is the probabilitythat, before thelow-fuel light comeson, the car will travel less than 395 miles on the next tank ofgas?

_____ (Round to four decimal places asneeded.)

b. What is the probabilitythat, before thelow-fuel light comeson, the car will travel more than 327 miles on the next tank ofgas?

______ (Round to four decimal places asneeded.)

c. What is the probabilitythat, before thelow-fuel light comeson, the car will travel between 349 and 369 miles on the next tank ofgas?

___ (Round to four decimal places asneeded.)

d. What is the probabilitythat, before thelow-fuel light comeson, the car will travel exactly 384 miles on the next tank ofgas?

____ (Round to four decimal places asneeded.)