\int x^{3} \sin 3 x d x=

Correct Answer is : −x3cos3x3+x2sin3x3 + 2xcos3x9−2sin3x27 + C

{x^{3} \cos 3 x}/{3}+ {x^{2} \sin 3 x}/{3} - \frac{2 x \cos 3 x}{9}- \frac{2 \sin 3 x}{27} + C

- {x^{3} \cos 3 x}/{3}+ {x^{2} \sin 3 x}/{3} - \frac{2 x \cos 3 x}{9}- \frac{2 \sin 3 x}{27} + C

- {x^{3} \cos 3 x}/{3}- {x^{2} \sin 3 x}/{3} + \frac{2 x \cos 3 x}{9}- \frac{2 \sin 3 x}{27} + C

- {x^{3} \cos 3 x}/{3}+ {x^{2} \sin 3 x}/{3} + \frac{2 x \cos 3 x}{9}- \frac{2 \sin 3 x}{27} + C

KCET 2019 Math Solved Paper

Question : 46 of 60

Marks: +1, -0

∫x3‌sin‌3‌x‌d‌x=

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