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Given Y = F(u) and U = G(x), Find Dy/dx y=cscu,u=x7+10xy = \csc u , u = x ^ { 7 } + 10 x

Question 388

Multiple Choice

Given y = f(u) and u = g(x) , find dy/dx = f(g(x) ) g(x) .
- y=cscu,u=x7+10xy = \csc u , u = x ^ { 7 } + 10 x


A) (7x6+10) cot2(x7+10x) - \left( 7 x ^ { 6 } + 10 \right) \cot ^ { 2 } \left( x ^ { 7 } + 10 x \right)
B) (7x6+10) cscxcotx- \left( 7 x ^ { 6 } + 10 \right) \csc x \cot x
C) csc(x7+10x) cot(x7+10x) - \csc \left( x ^ { 7 } + 10 x \right) \cot \left( x ^ { 7 } + 10 x \right)
D) (7x6+10) csc(x7+10x) cot(x7+10x) - \left( 7 x ^ { 6 } + 10 \right) \csc \left( x ^ { 7 } + 10 x \right) \cot \left( x ^ { 7 } + 10 x \right)

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