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------------------------------------------------ Students’ GPAs and scores on standardized tests (SATs and ACTs) are entered into a formula that calculates an "admissions index" score. The admissions index score is used to set eligibility standards intended to meet the goal of admitting the top 12% of high school students in the state.

In this context, what percentile does the top 12% represent?

Answer :

Final answer:

The top 12% represents the 88th percentile.

Explanation:

The top 12% in this context represents the 88th percentile. Percentiles are used to compare values and indicate the percentage of data points that are below a certain value. In this case, the top 12% of students are those who have an admissions index score higher than or equal to the admission standards set by the formula.

For example, if the admissions index score ranges from 0 to 100, the cutoff for the top 12% would be the score at the 88th percentile. This means that 88% of the students have admissions index scores below this cutoff, while the top 12% of students have scores equal to or above it.

The top 12% of high school students in the state represent the 88th percentile in terms of their admissions index score. Percentiles are used to compare values, and in this case, it represents the percentage of students who scored lower than the top 12%.

So, if a student's admissions index score is higher than 88% of other students, they would be in the top 12%.

The percentile of the top students will be 88%.

What is the percentage?

The amount of any product is given as though it was a proportion of a hundred. The ratio can be expressed as a quarter of 100. The phrase % translates for one hundred percent. It is symbolized by the character '%'.

The percentage is given as,

Percentage (P) = [Final value - Initial value] / Initial value x 100

The admissions index score is used to set eligibility standards intended to meet the goal of admitting the top 12% of high school students in the state.

The percentile of the top student is given as,

⇒ 100% - 12%

⇒ 88%

The percentile of the top students will be 88%.

More about the percentage link is given below.

https://brainly.com/question/8011401

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