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Q.

If  7 spiders make 7 webs in 7 days, then 1 spider will make 1 web in how many days?

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a

6

b

2

c

7

d

5  

answer is C.

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Detailed Solution

 Let x be the required number of days.
 If the number of spiders is less than the number of days, so we have
 177x
 If the number of webs is more, then the number of days is more So, we have
 717x
 Spider: Days
 Webs: Days
 {"mathml":"<math class="image_resized" style="width:95px;height:47px"><span style="-aw-import:ignore"> </span><span>As we know</span><br><span>, </span><br><img src="data:image/jpeg;base64,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" width="198" height="194" alt= ∴ The required number of days is 7.                               
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