25. Forearm Length. In 1903, K. Pearson and A. Lee published a paper entitled "On the Laws of Inheritance in Man. I. Inheritance of Physical Characters" (Biometrika, Vol. 2, pp. 357-462). From infor- mation presented in that paper, forearm length of men, measured from the elbow to the middle fingertip, is (roughly) normally distributed with a mean of 18.8 inches and a standard deviation of 1.1 inches. Let x denote forearm length, in inches, for men. a. Sketch the distribution of the variable x. b. Obtain the standardized version, z, of x. c. Identify and sketch the distribution of z. d. The area under the normal curve with parameters 18.8 and 1.1 that lies between 17 and 20 is 0.8115. Determine the probabil- ity that a randomly selected man will have a forearm length be- tween 17 inches and 20 inches. e. The percentage of men who have forearm length less than 16 inches equals the area under the standard normal curve that lies to the of

A: Circle  To find m∠CEB

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A: To simplify the below expression.

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A: We will find the y" as shown below

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A: The altitude of a triangle is also called the height of the triangle. We need to determine m∠5.

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A: Given : A right-angle triangle with hypotenuse 92.

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A: Answer  - 5 and 2/3 feet +4 and 1/6 feet

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A: If you like the solution then please give it a thumbs up.... The Answer is:           Result :  -95…

A: Given : PS is parallel to QR TP = 15TS = 16PQ = 30

A: Convert number to words

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