Suppose that the length of a fish specimen is normally distributed with a mean of 10 inches and a standard deviation of 0.03 inches. (i) What proportion of the fish specimens exceeding 10.075 inches? (ii) Compute the probability that a fish specimen will have a length between 9.97 and 10.03 inches? (iii) Below what value of the length will 15% of the fish specimen fall?

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(d)
Suppose that the length of a fish specimen is normally distributed with a mean of 10
inches and a standard deviation of 0.03 inches.
(i)
What proportion of the fish specimens exceeding 10.075 inches?
(ii)
Compute the probability that a fish specimen will have a length between 9.97
and 10.03 inches?
(iii)
Below what value of the length will 15% of the fish specimen fall?
Transcribed Image Text:(d) Suppose that the length of a fish specimen is normally distributed with a mean of 10 inches and a standard deviation of 0.03 inches. (i) What proportion of the fish specimens exceeding 10.075 inches? (ii) Compute the probability that a fish specimen will have a length between 9.97 and 10.03 inches? (iii) Below what value of the length will 15% of the fish specimen fall?
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