Question

Complete the following table

$z_{0.10}$	$z_{0.05}$	$z_{0.025}$	$z_{0.01}$	$z_{0.005}$
$1.28$

Short answer

The completed table is

Step-by-step solution

Given information

The given data is

Explanation

The $z-$score, $z_{0.05}$, has a right-hand area of $0.05$and a left-hand area of $1-0.05=0.95$.

Table II of Appendix A shows the area under the standard normal curve to the left of the $z-$score. The area $0.95$s related z-score is $1.645.$

The $z-$score, $z_{0.025}$has the area of $1-0.025=0.975$to its left. The corresponding $z-$score of the area $0.975$is $1.96$.

The $z-$score, $z_{0.01}$has the area of $1-0.01=0.99$to its left. The corresponding $z-$score of the area $0.99$is $2.33$.

The $z-$score, $z_{0.005}$has the area of $1-1.005=0.995$to its left. The corresponding $z-$score of the area $0.995$is $2.575.$