Suppose the American Kennel Club estimates that 36% of households in U.S. have a Pembroke Welsh Corgi. A random sample of 400 households is taken. What is the probability the sample proportion is within .04 of P?
Question 14 options:
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Solution
Given that,
p = 0.36
1 - p = 1 - 0.36 = 0.64
n = 400

= p = 0.36

[p
( 1 - p ) / n] =
[(0.36 * 0.64) / 400] = 0.024
P(0.32 <
< 0.40 )
= P[(0.32 - 0.36) / 0.024 < (
-
) /
< (0.40 - 0.36) / 0.024]
= P(- 1.667 < z < 1.667)
= P(z < 1.667 ) - P(z < - 1.667 )
Using z table,
= 0.9522 - 0.0478
= 0.9044
correct option is = 2)
Suppose the American Kennel Club estimates that 36% of households in U.S. have a Pembroke Welsh...
Suppose the American Kennel Club estimates that 36% of households in U.S. have a Pembroke Welsh Corgi. A random sample of 400 households is taken. What is the probability the sample proportion is within .03 of P? Question 14 options: 1) .9044 2) 1 3) 0 4) .7887
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