91Ó°ÊÓ

Use Table II to determine the area under the standard normal curve that lies to the left of a specified $z-$score.

Suppose you have a $z-$score of $1$and the area under the standardized curve is to the left.

The first step is to identify the table for a particular area.

The area is directly determined by the table.

To demonstrate how to find the area under the standard normal curve that lies between two

specified $z-$scores using table II.

Imagine the statement, "the area under the standardized curve is equal to the provided $z-$score."

One minus the area acquired from the table equals the area right to the $z-$score.

To demonstrate how to find the area under the standard normal curve that exists between two z- scores using table II.

"Area under the standardized curve lies between two $z-$scores" is an example.

To begin, read the area directly for two $z-$scores and remove them.

$\text{area lies between two z scores}=\text{large area}−\text{small area}$