\int \binom{2+\cos \frac{x}{2}}/{x+ \sin \frac{x}{2}} \dx=

Correct Answer is : 2log(x+sinx2)+c, where c is constant of integration

2 \log (x+ \sin \frac{x}{2}) +c, where c is constant of integration

\frac{1}{2} \log (x+ \sin \frac{x}{2}) +c, where c is constant of integration

4 \log (x+ \sin \frac{x}{2}) +c, where c is constant of integration

\log (x+ \sin \frac{x}{2}) +c, where c is constant of integration

MHTCET 13 May 2023 Shift 2 Solved Paper

Section: Mathematics

Question : 72 of 150

Marks: +1, -0

∫‌

2+cos‌

x+sin‌‌

‌dx=

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