Question

Which score indicates the highest relative position? Round your answer to two decimal places, if necessary. (a) A score of 3.2 on a test with $\bar{X}$ = 4.6 and s = 1.9. (b) A score of 630 on a test with $\bar{X}$ = 770 and s = 220. (c) A score of 43 on a test with $\bar{X}$ = 49 and s = 7. The score with the highest relative position is (Choose one) $\vee$ since the (Choose one) $\vee$ = $\square$ is highest.

Name: which score indicates the highest relative position round your answer to two decimal places if necessary a a score of 32 on a test with barx 46 and s 19 b a score of 630 on a test with barx 53616
Uploaded: 2023-09-19T18:11:43-08:00
Duration: 1 min 34 s
Channel: Sri K
Description: which score indicates the highest relative position round your answer to two decimal places if necessary a a score of 32 on a test with barx 46 and s 19 b a score of 630 on a test with barx 53616

          Which score indicates the highest relative position? Round your answer to two decimal places, if necessary.
(a) A score of 3.2 on a test with $\bar{X}$ = 4.6 and s = 1.9.
(b) A score of 630 on a test with $\bar{X}$ = 770 and s = 220.
(c) A score of 43 on a test with $\bar{X}$ = 49 and s = 7.
The score with the highest relative position is (Choose one) $\vee$ since the (Choose one) $\vee$ = $\square$ is highest.

which score indicates the highest relative position round your answer to two decimal places if necessary a a score of 32 on a test with barx 46 and s 19 b a score of 630 on a test with barx 53616

Added by Jean E.

Elementary Statistics a Step by Step Approach

Allan G. Bluman 9th Edition

Instant Answer

Solved by Expert Sri K

09/19/2023

Step 1

The z-score formula is: $z = \frac{x - \bar{X}}{s}$ where: $x$ is the individual score $\bar{X}$ is the mean of the scores $s$ is the standard deviation Step 2: Calculate the z-score for option (a). Given: $x = 3.2$, $\bar{X} = 4.6$, $s = 1.9$ $z_a = \frac{3.2 - Show more…

Show all steps

Thanks for your feedback!

Which score indicates the highest relative position? Round your answer to two decimal places, if necessary. (a) A score of 3.2 on a test with $\bar{X}$ = 4.6 and s = 1.9. (b) A score of 630 on a test with $\bar{X}$ = 770 and s = 220. (c) A score of 43 on a test with $\bar{X}$ = 49 and s = 7. The score with the highest relative position is (Choose one) $\vee$ since the (Choose one) $\vee$ = $\square$ is highest.