Below, n is the sample size, p is the population proportion, and p? is the sample proportion. Use the Central Limit Theorem and the Cumulative Normal Distribution Table to find the probability. Round your answer to at least four decimal places. n = 147 p = 0.13 P(p? < 0.11) =

          Below, n is the sample size, p is the population proportion, and p? is the sample proportion. Use the Central Limit Theorem and the Cumulative Normal Distribution Table to find the probability. Round your answer to at least four decimal places.
n = 147
p = 0.13
P(p? < 0.11) =

Below, n is the sample size, p is the population proportion, and p? is the sample proportion. Use the Central Limit Theorem and the Cumulative Normal Distribution Table to find the probability. Round your answer to at least four decimal places.
n = 147
p = 0.13
P(p? < 0.11) =

Added by Jacob B.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert David Nguyen

10/25/2021

Step 1

13, we can calculate the standard deviation using the formula: σ = sqrt(p * (1 - p) / n) σ = sqrt(0.13 * (1 - 0.13) / 147) σ = sqrt(0.13 * 0.87 / 147) σ = sqrt(0.1131 / 147) σ = sqrt(0.00077041) σ ≈ 0.0277 Show more…

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Below, n is the sample size, p is the population proportion, and p̂ is the sample proportion. Use the Central Limit Theorem and the Cumulative Normal Distribution Table to find the probability. Round your answer to at least four decimal places. n = 147 p = 0.13 P(p̂ < 0.11) =