Find the indicated z-scores shown in the graph. Find the indicated z-scores shown in the graph.Click to view page 1 of the Standard Normal Table. Click to view page 2 of the Standard Normal Table.Image Description: A standard normal distribution curve is shown. The curve is centered at 0 on the x-axis. Two areas under the curve are marked on either side of the mean, each with a value of 0.4783. Corresponding z-scores on the x-axis are shown as "z=?" both to the left and right of the mean.The z-scores are \(-0.05, 0.05\). (Use a comma to separate answers as needed. Round to two decimal places as needed.) ### Standard Normal Table OverviewA Standard Normal Table, also known as a Z-table, is a mathematical table that allows users to determine the probability that a statistic is observed below, above, or between values on the standard normal distribution.#### Standard Normal Table (Page 1)The Z-table on Page 1 displays cumulative probabilities for negative Z-scores. These scores reflect the area under the standard normal curve to the left of the specified value.- **Columns**: Represent values in the second decimal place of the Z-score.- **Rows**: Represent the first decimal place of the Z-score.For example, to find the probability for a Z-score of -3.4 at 0.06, locate the row for -3.4 and intersect it with the column for 0.06, resulting in a probability of 0.0003.#### Standard Normal Table (Page 2)The Z-table on Page 2 shows cumulative probabilities for positive Z-scores.- **Columns**: Represent values in the second decimal place of the Z-score.- **Rows**: Represent the first decimal place of the Z-score.For example, to find the probability for a Z-score of 0.9 at 0.04, locate the row for 0.9 and intersect it with the column for 0.04, resulting in a probability of 0.8159.### UsageThese tables are critical for statistical calculations, allowing students and professionals to quickly find probabilities associated with a normal distribution, essential in hypothesis testing and confidence interval estimation.

From the given diagram, P(z1<Z<z2)=0.4783+0.4783=0.9566P(Z<z1)=0.0217P(Z>z2)=0.0217Consider, P(Z<z1)=0.0217 z1=-2.02 from the given table P(Z>z2)=0.02171-P(Z≤z2)=0.0217P(Z≤z2)=1-0.0217 =0.9783 z2=2.02 from the given table Thus, the z scores are -2.02 and 2.02

Answered: Find the indicated z-scores shown in…

Math

Statistics

Find the indicated z-scores shown in the graph. Click to view page 1 of the Standard Normal Table. Click to view page 2 of the Standard Normal Table. F0 06 05

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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