Assume that a differentiable function g satisfies g(e) = 0, g ′ (e) = 2/e . If y = e^ g(x)/ ln(x) , Then y ′ (e)

Given y=(e^g(x))/lnx Using quotient rule, the derivative of y is obtained as

Resuelto Assume that a differentiable function g satisfies

Nuestra ayuda de expertos desglosó tu problema en una solución confiable y fácil de entender.

Pregunta: Assume that a differentiable function g satisfies g(e) = 0, g ′ (e) = 2/e . If y = e^ g(x)/ ln(x) , Then y ′ (e)
Assume that a differentiable function g satisfies g(e) = 0, g ′ (e) = 2/e . If y = e^ g(x)/ ln(x) , Then y ′ (e)
Hay 2 pasos para resolver este problema.
Solución
Te mostramos cómo abordar esta pregunta.
To start solving, firstly apply the quotient rule for differentiation on the function .
Paso 1
Given $y = \frac{e^{g (x)}}{\ln x}$
Using quotient rule, the derivative of y is obtained as
Mira la respuesta completa
Paso 2
Desbloquea
Respuesta
Desbloquea