The length of eels (in cm) in a river may be assumed to be normally distributed with a mean of μ=46 and a standard deviation of σ=8. An angler catches an eel from a river. Let: X= the length (in cm) of an eel a) If the normal length of eels is between 34 cm and 62 cm, what percentage of eels fall within this normal range? ________ (round to 2 decimal places) b) What is the probability that an eel is at least 38 cm in length? ______  (round to 4 decimal places) c) The middle 50% of the lengths (in cm) of the eels are between  ______ and __________. (Round answers to 2 decimal places) Due to the symmetry of the normal distribution we know that P(X>38)=P(X<________)

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