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a
3x(sinx+cosxlog3)+C
b
3x(log3sinx+cosx)+C
c
3x(sinx+coslog3)1+(log3)2
d
3x(log3sinx+cosx)1+(log3)2+C
answer is C.
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Detailed Solution
I=∫3xcosxdx =3xsinx−log3∫3xsinxdx =3xsinx−log3−3xcosx+(log3)∫3x cos x dx] =3xsinx+(log3),3xcosx−(log3)2⇒ 1+(log3)2I=3x(sinx+(log3)cosx)I=3x(sinx+(log3)cosx)1+(log3)2