The length of the western rattlesnake is normally distributed with a mean of 42 inches and a standard deviation of 2.04 inches. Let X be the length of one of these snakes selected at random. Determine...

The top part please

Extracted text: The length of the western rattlesnake is normally distributed with a mean of 42 inches and a standard deviation of 2.04 inches. Let X be the length of one of these snakes selected at random. Determine the probability that the snake is longer than 45 inches. Report your answer to four decimal places (like .1567). I Question 2 (6 points) The length of the western rattlesnake is normally distributed with a mean of 42 inches and a standard deviation of 2.04 inches. We select 16 such snakes at random, and compute the probability that their average length will be greater than 43 inches. Select all of the following choices that are true. The answer to two decimal accuracy is 31.20%. The answer to two decimal accuracy is 2.50%. The Central Limit Theorem allows us to calculate this probability. We cannot compute this probability because more than 30 snakes were not used in the sample.