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Differentiate y=cosh(4x)cosh2(x)y = \frac { \cosh ( 4 x ) } { \cosh ^ { 2 } ( x ) }

Question 75

Multiple Choice

Differentiate y=cosh(4x) cosh2(x) y = \frac { \cosh ( 4 x ) } { \cosh ^ { 2 } ( x ) } .(Do not simplify)


A) 4sinh(x) cosh2x\frac { - 4 \sinh ( x ) } { \cosh ^ { 2 } x }
B) 4sinh(4x) cosh2(x) 2sinhxcosh(4x) (coshx) 4\frac { - 4 \sinh ( 4 x ) \cdot \cosh ^ { 2 } ( x ) - 2 \sinh x \cdot \cosh ( 4 x ) } { ( \cosh x ) ^ { 4 } }
C) 4sinh(4x) cosh2(x) 2sinhxcosh(x) cosh(4x) (coshx) 4\frac { 4 \sinh ( 4 x ) \cdot \cosh ^ { 2 } ( x ) - 2 \sinh x \cdot \cosh ( x ) \cdot \cosh ( 4 x ) } { ( \cosh x ) ^ { 4 } }
D) 4sinh(4x) cosh2(x) +2sinhxcosh(x) cosh(4x) (coshx) 4\frac { - 4 \sinh ( 4 x ) \cdot \cosh ^ { 2 } ( x ) + 2 \sinh x \cdot \cosh ( x ) \cdot \cosh ( 4 x ) } { ( \cosh x ) ^ { 4 } }

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