MCQ
$\int_{\,0}^{\,2\pi } {(\sin x + |\sin x|)\,dx = } $
- A$0$
- ✓$4$
- C$8$
- D$1$
$ = 2\,[ - \cos x]_0^\pi + 0$
$ = - 2\,(\cos \pi - \cos 0)$
$ = - 2\,( - 1 - 1) = 4$.
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$(A)$ $M^2$ $(B)$ $-N^2$ $(C)$ $-M^2$ $(D)$ $M N$
The curve for which the slope of the tangent at any point is equal to the ratio of the abcissa to the ordinate of the point is: