Convert each of the following z intervals to x intervals. (d) -2.17
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Please answer D E and F
![#10 z Scores: Fawns Fawns between 1 to 5 months old have a body weight that is
approximately normally distributed with mean of u = 27.2 kilograms and standard deviation :
4.3 kilograms. Let x be the weight of a fawn in kilograms. Convert each of the following x
intervals to z intervals.
(a) x < 30
(b) 19< x
(c) 32<x< 35
Convert each of the following z intervals to x intervals.
(d) -2.17<z
(e) z< 1.28
(f) -1.99 < z<1.44
(g) If a fawn weighs 14 kilograms, would you say it is an unusually small animal? Explain
using z values and the normal distribution curve.
(h) If a fawn is unusually large, would you say that the z value for the weight of the fawn
will be close to 0, -2, or 3? Explain.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fef9e1184-d530-448b-8cef-1f47d4bcc9be%2F47b48306-efc2-47ce-a596-cddfe4056ed3%2F6idcotf_processed.jpeg&w=3840&q=75)
Transcribed Image Text:#10 z Scores: Fawns Fawns between 1 to 5 months old have a body weight that is
approximately normally distributed with mean of u = 27.2 kilograms and standard deviation :
4.3 kilograms. Let x be the weight of a fawn in kilograms. Convert each of the following x
intervals to z intervals.
(a) x < 30
(b) 19< x
(c) 32<x< 35
Convert each of the following z intervals to x intervals.
(d) -2.17<z
(e) z< 1.28
(f) -1.99 < z<1.44
(g) If a fawn weighs 14 kilograms, would you say it is an unusually small animal? Explain
using z values and the normal distribution curve.
(h) If a fawn is unusually large, would you say that the z value for the weight of the fawn
will be close to 0, -2, or 3? Explain.
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