You are planning a May camping trip to Denali National Park in Alaska and want to make sure your sleeping bag is warm enough. The average low temperature in the park for May follows a normal distribution with a mean of 32 F and a standard deviation of 8"F. a) One sleeping bag you are considering advertises that it is good for temperatures down to 25 F. What is the probability that this bag will be warm enough on a randomly selected May night at the park? Round your answer to four decimal places. b) An inexpensive bag you are considering advertises to be good for temperatures down to 38F. What is the probability that the bag will not be warm enough? Round your answer to four decimal places. c) Above what temperature must the sleeping bag be suited such that the temperature will be too cold only 5% of the time? Round your answer to an integer