Question

Suppose 16 coins are tossed. Use the normal curve approximation to the binomial distribution to find the probability of gettii Areas Under Standard Normal Curve, page 1 z A(z) z A(z) Z A(z) Z A(z) z A(z) z A(z) -3.50 0.0002 -3.28 0.0005 - 3.06 0.0011Areas Under Standard Normal Curve, page 2 A(z) Z A(z) Z A(z) Z A(z) Z A(z) Z A(z) -2.18 0.0146 - 1.96 0.0250 -1.74 0.0409 - 1

Areas Under Standard Normal Curve, page 3 z A(z) Z A(z) Z A(z) Z A(z) -0.86 0.1949 -0.64 0.2611 -0.42 0.3372 -0.20 0.4207 -0.

A Areas Under Standard Normal Curve, page 4 Z 0.23 0.24 z 0.92 0.93 0.94 0.95 0.96 0.97 0.98 0.99 1.00 Z A(z) 0.00 0.5000 0.0

i Areas Under Standard Normal Curve, page 5 Z A(z) 1.38 0.9162 1.39 0.9177 1.40 0.9192 1.41 0.9207 1.42 0.9222 1.43 0.9236 1.

i Areas Under Standard Normal Curve, page 6 z A(z) 2.70 0.9965 2.71 0.9966 2.72 0.9967 2.73 0.9968 2.74 0.9969 2.75 0.9970 2.

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Answer #1

7 16 Pl tails) = P(success) = 0.5 =p het x be the number of tails X~ Bin (0=16, P-0.5 Using Normal, approximation, x^N (Hemp,

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