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Q.

A picnic is being planned in a school for class VII. Girls are 60% of the total number of students and are 18 in number. Find the number of boys.


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a

15

b

12

c

18

d

20 

answer is B.

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Detailed Solution

Concept: Let's assume total number of students be {"mathml":"<math class="image_resized" style="width:8px;height:7px"><span style="font-family:.
Girls are {"mathml":"<math class="image_resized" style="width:32px;height:11px"><span style="font-family:.
As given, {"mathml":"<math class="image_resized" style="width:32px;height:11px"><span style="font-family:of {"mathml":"<math class="image_resized" style="width:8px;height:7px"><span style="font-family: is 18.
So, {"mathml":"<math class="image_resized" style="width:99px;height:36px"><img src="data:image/jpeg;base64,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" width="63" height="63" alt=So, total students are 30.
So, the number of boys {"mathml":"<math class="image_resized" style="width:120px;height:11px"><span style="font-family:Hence, the correct answer is 2.[13]
 
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