find the area bounded by the curve Y =sin x between X = zero and X =2 π
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Solution :
area=2 area of1st1st part
=2∫π0f(x)dx2∫0πf(x)dx
=2∫π0sinxdx2∫0πsinxdx
=2(−cosx)π02(-cosx)0π
=2(−cosπ+cos0)2(-cosπ+cos0)
=2(1+1)2(1+1)
=4unit2
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