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Question

The value of integral 2π1πsin(1x)x2dx=

A
2
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B
-1
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C
\N
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D
1
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Solution

The correct option is D 1
Put t=1xdt=1x2dx as t=π2 and π2π1πsin(1x)x2=ππ2 sin t dt=[cos t]ππ2=[cos πcos(π2)]=1

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