A population of values has a normal distribution with μ = 14.5 and σ = 4.6. You intend to draw a

Step 1: To find P35, we need to find the z-score that corresponds to the 35th percentile. We can

Question

A population of values has a normal distribution with $\mu = 14.5$ and $\sigma = 4.6$. You intend to draw a random sample of size $n = 76$. Find $P_{35}$, which is the score separating the bottom 35% scores from the top 65% scores. $P_{35}$ (for single values) = Find $P_{35}$, which is the mean separating the bottom 35% means from the top 65% means. $P_{35}$ (for sample means) = Enter your answers as numbers accurate to 1 decimal place. Answers obtained using exact z-scores or z-scores rounded to 3 decimal places are accepted.

          A population of values has a normal distribution with $\mu = 14.5$ and $\sigma = 4.6$. You intend to draw a random
sample of size $n = 76$.
Find $P_{35}$, which is the score separating the bottom 35% scores from the top 65% scores.
$P_{35}$ (for single values) = 
Find $P_{35}$, which is the mean separating the bottom 35% means from the top 65% means.
$P_{35}$ (for sample means) = 
Enter your answers as numbers accurate to 1 decimal place. Answers obtained using exact z-scores or z-scores
rounded to 3 decimal places are accepted.

A population of values has a normal distribution with μ = 14.5 and σ = 4.6. You intend to draw a random
sample of size n = 76.
Find P35, which is the score separating the bottom 35% scores from the top 65% scores.
P35 (for single values) =
Find P35, which is the mean separating the bottom 35% means from the top 65% means.
P35 (for sample means) =
Enter your answers as numbers accurate to 1 decimal place. Answers obtained using exact z-scores or z-scores
rounded to 3 decimal places are accepted.

Added by Christopher A.

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