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The sum of the first (9) terms of an arithmetic progression is (198). What will be the average of the first (9) terms?

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Answer and explanation

Correct answer: 22

To find the average of the first 9 terms, divide their total sum by the number of terms: \(\frac{198}{9}=22\). Therefore, the correct answer is 22. Getting 20 would be incorrect because 198 divided by 9 is not 20. Exam tip: use \(\text{average}=\frac{\text{sum}}{\text{number of terms}}\) in average-based questions.

Related tags

Arithmetic ProgressionAverageSum Of TermsClass 10 MathematicsBasic Calculation

Frequently asked questions

What is the correct answer to this question?

22

Why is this the correct answer?

To find the average of the first 9 terms, divide their total sum by the number of terms: \(\frac{198}{9}=22\). Therefore, the correct answer is 22. Getting 20 would be incorrect because 198 divided by 9 is not 20. Exam tip: use \(\text{average}=\frac{\text{sum}}{\text{number of terms}}\) in average-based questions.

Which subject and chapter does this question cover?

This is a Class 10 Mathematics question. Chapter: Arithmetic Progressions (AP). Topic: Finding the sum of the first $n$ terms of an AP.

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