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Question

If 112+122+132+...=π26, then 112+132+152+.... equals


A

π28

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B

π212

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C

π23

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D

π22

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Solution

The correct option is A

π28


112+132+152+172+...

=(112+122+132+142+152+162+172+...)(122+142+162+...)

=π2614(112+122+132+...)

=π6614(π26)

=π28


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