(\partial^2)/(\partial x^2)(e^{6x}cos(2(x+y)))

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∂²∂x² (e^6xcos(2(x+y)))=32e^6xcos(2(x+y))−24e^6xsin(2(x+y))

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∂²∂ x² (e^6xcos(2(x+y)))=32e^6xcos(2(x+y))−24e^6xsin(2(x+y))

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∂²∂ x² (e^6xcos(2(x+y)))

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∂ ∂ x (e^6xcos(2(x+y)))=6e^6xcos(2(x+y))−2e^6xsin(2(x+y))
=∂ ∂ x (6e^6xcos(2(x+y))−2e^6xsin(2(x+y)))

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∂ ∂ x (6e^6xcos(2(x+y))−2e^6xsin(2(x+y)))=32e^6xcos(2(x+y))−24e^6xsin(2(x+y))
=32e^6xcos(2(x+y))−24e^6xsin(2(x+y))