Question

Amber is given a Stanford-Binet intelligence test. Her mental age is determined to be 14, and her chronological age is 10. Which of the following is true of Amber? A) Her IQ score is 86. B) Her IQ score is about average. C) Her IQ score is below the majority of the population. D) Her IQ score is above the majority of the population types of intelligence.

Answer 1

The option D) is true for Amber.

Amber's mental age = 14

Amer's age = 10

Then her IQ can be calculated by

$IQ=\frac{mental\ age}{chronological\ age}*100=\frac{14}{10}*100=140$

Average IQ of majority of population is between 85 to 115.

Only small percentage of population has IQ score higher than 130.

It means Amber's IQ score is above the majority of the population.

To learn more about fractions refer here

https://brainly.com/question/10354322

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