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A percentile is the data value that has a specified area found to the LEFT of the data value. We use the INVNORM to calculate a data value from a normal distribution:

A percentile is the data value that has a specified area found to the LEFT of the data value. We use the INVNORM to calculate a data value from a normal distribution: INVNORM(area to the left,mean,standard deviation) For example, if you were asked to find the 25th percentile for women’s heights (assuming heights are normally distributed) where the mean is 62 inches and the standard deviation is 5 inches then I would use the INVNORM function as follows: INVNORM(0.25,62,5)= 58.63 inches If I were then asked to find the 50th percentile (which it the same thing as asking for the median of the distribution): INVNORM(0.50,62,5)=62 If I were then asked to find the 75th percentile  INVNORM(0.75,62,5)=65.37 You’ll notice the answers get larger as the area to the left increases.

Help with Section 7.2 Questions #12, 13

A percentile is the data value that has a specified area found to the LEFT of the data value. We use the

I

NVNORM

to calculate a data value from a normal distribution:

INVNORM

(area to the left,mean,standard deviation)

For example, if you were asked to fin

d the 25th percentile for women’s heights (assuming heights are

normally distributed) where the mean is 62 inches and the standard deviation is 5 inches then I would

use the

INVNORM

function as follows:

INVNORM(0.25,62,5)= 58.63 inches

If I were then ask

ed to find the 50th percentile (which it the same thing as asking for the median of the

distribution):

INVNORM(0.50,62,5)=62

If I were then asked to find the 75th percentile

INVNORM(0.75,62,5)=65.37

You’ll notice the answers get larger as the area to

the left increases.

Help with Section 7.2 Questions #12, 13

A percentile is the data value that has a specified area found to the LEFT of the data value. We use the

INVNORM to calculate a data value from a normal distribution:

INVNORM(area to the left,mean,standard deviation)

For example, if you were asked to find the 25th percentile for women’s heights (assuming heights are

normally distributed) where the mean is 62 inches and the standard deviation is 5 inches then I would

use the INVNORM function as follows:

INVNORM(0.25,62,5)= 58.63 inches

If I were then asked to find the 50th percentile (which it the same thing as asking for the median of the

distribution):

INVNORM(0.50,62,5)=62

If I were then asked to find the 75th percentile

INVNORM(0.75,62,5)=65.37

You’ll notice the answers get larger as the area to the left increases.

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