Questions: Angela took a general aptitude test and scored in the 82nd percentile for aptitude in accounting. (a) What percentage of the scores were at or below her score? [Select ] (b) What percentage were above? [Select]

Angela took a general aptitude test and scored in the 82nd percentile for aptitude in accounting.
(a) What percentage of the scores were at or below her score?
[Select ]
(b) What percentage were above?
[Select]
Transcript text: Angela took a general aptitude test and scored in the 82nd percentile for aptitude in accounting. (a) What percentage of the scores were at or below her score? [Select ] (b) What percentage were above? [Select]
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Solution

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Solution Steps

To solve this problem, we need to understand the concept of percentiles. The 82nd percentile means that Angela scored better than 82% of the people who took the test. Therefore, 82% of the scores were at or below her score. To find the percentage of scores above her score, we subtract the percentile from 100%.

Step 1: Understanding Percentiles

The 82nd percentile indicates that Angela scored better than 82% of the test-takers. This means that 82% of the scores are at or below her score.

Step 2: Calculating the Percentage of Scores at or Below

The percentage of scores at or below Angela's score is directly given by the percentile. Therefore, the percentage is: \[ \text{Percentage at or below} = 82\% \]

Step 3: Calculating the Percentage of Scores Above

To find the percentage of scores above Angela's score, we subtract the percentile from 100%: \[ \text{Percentage above} = 100\% - 82\% = 18\% \]

Final Answer

(a) 82\%

(b) 18\%

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