Math, asked by vedantnandgave2876, 1 year ago

In class a there are 63 students whose average is 32, and in class b there are 21 students whose average is 44 , then find the overall average?

Answers

Answered by bhagyashreechowdhury
0

The overall average is 35.

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Let's understand a few concepts:

To solve the given problem we will use the following formula of average:

\boxed{\bold{Average = \frac{Sum \:of\:observations}{No.\: of\:observations } }}

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Let's solve the given problem:

Class a:

The no. of students = 63

The average of students = 32

∴ The sum of observations is,

= average × no. of observations

= 63 × 32

= 2016

Class b:

The no. of students = 21

The average of students = 44

∴ The sum of observations is,

= average × no. of observations

= 44 × 21

= 924

The total sum of observations (class a + class b) = 2016 + 924 = 2940

The total no. of students in class a and class b = 63 + 21 = 84

Therefore,

The overall average is,

= \frac{Total \:sum\:of\:observations}{Total\:no.\:of\:students}

= \frac{2940}{84}

= \bold{35}

Thus, the overall average is 35.

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