Obtain the derivative of r6sinx
Answers
Answered by
0
Answer:
r6cosx
Explanation:
because derivative of sin x is cosx and r6 is constant here
Answered by
0
Answer:
2rcosx
Explanation:
y=r6sinx
dy/dx=r d/dx( 6sinx)+6sinx.d/dx(r)
=rcosx+sinx.r
= r(cosx+sinx)
again diff. w.r.t.x, we get
d²y/dx²=r d/dx( cosx+sinx)+(cosx+sinx).d/dx(r)
=r(-sinx+cosx)+cosx+sinx.r
=r(-sinx+cosx+cosx+sinx)
=r(2cosx)
=2rcosx. ans
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