Sum of eight consecutive numbers of Set A is 376 sum of 5 consecutive numbers of another set if its

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Sum of eight consecutive numbers of Set $A$ is $376$ What is the sum of $5$ consecutive numbers of another set if its minimum number is $15$ ahead of average of Set $A ?$

A

$296$

B

$320$

C

$324$

D

$284$

Solution

The average of Set $A=\frac{376}{8}=47$

Minimum number of second set $=47+15=62$

Hence, the required sum $=62+63+64+65+66=320$

Standard 13

Quantitative Aptitude

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