A random sample of 93 American female soccer players found that 11 play professionally abroad. Build a 93% Cl for the proportion of American female soccer players that play abroad. This will be a Z-Interval since it involves a proportion. The formula for the sample proportion is: § Round to three decimals. %3D n

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Question 17
A random sample of 93 American female soccer players found that 11 play professionally abroad. Build a
93% Cl for the proportion of American female soccer players that play abroad.
This will be a Z-Interval since it involves a proportion.
The formula for the sample proportion is: § =
Round to three decimals.
a. p =
To find the Margin of Error, E, we need to find the Critical Value, Ze. To do this we use invNorm(C + (1-
C)/2), where in this problem C = 0.93. Round to three decimals.
b. Z. =
Next we find the Margin of Error: E = Z. .
Remember that ĝ = 1 – p. Round to three
V
n
decimals.
c. E =
Finally, we compute our Cl: p – E < p < p +E
d.
<p<
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Transcribed Image Text:> Question 17 A random sample of 93 American female soccer players found that 11 play professionally abroad. Build a 93% Cl for the proportion of American female soccer players that play abroad. This will be a Z-Interval since it involves a proportion. The formula for the sample proportion is: § = Round to three decimals. a. p = To find the Margin of Error, E, we need to find the Critical Value, Ze. To do this we use invNorm(C + (1- C)/2), where in this problem C = 0.93. Round to three decimals. b. Z. = Next we find the Margin of Error: E = Z. . Remember that ĝ = 1 – p. Round to three V n decimals. c. E = Finally, we compute our Cl: p – E < p < p +E d. <p< Submit Question MacBook Air 000 F2 11 F8 F3 F4 F5 F6 F7 F9 2$ 4 & 3 5 8 6 PR
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