Math, asked by RickyBajwa, 9 months ago

derivative of e^log5x ?​

Answers

Answered by Anonymous
2

e^(log5x) = y

  • Differentiating w.r.t.x

dy/dx = d/dx [ e^(log5x)]

= e^(log5x) . d/dx [ log5x ]

= e^(log5x) . 1/log5x . d/dx (5x)

= e^(log5x) . 1/log5x . 5

= 5e^(log5x) / log5x

° dy/dx = 5e^(log5x) / log5x

Derivative of e^log5x is 5e^(log5x) / log5x

Answered by Anonymous
0

e^(log5x) = y

Differentiating w.r.t.x

dy/dx = d/dx [ e^(log5x)]

= e^(log5x) . d/dx [ log5x ]

= e^(log5x) . 1/log5x . d/dx (5x)

= e^(log5x) . 1/log5x . 5

= 5e^(log5x) / log5x

•°• dy/dx = 5e^(log5x) / log5x

Derivative of e^log5x is 5e^(log5x) / log5x

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