If = e^(1+lnx) ,then dy/dx=.....a)x b)ex c)e �

1.	If = e^(1+lnx) ,then dy/dx=.....a)x b)ex c)e d)1
Answer» We need d/dx (e^{1+In x}) First, rewrite the expression using a^b+c ≡ a^b.a^c e^{1+In x} = e¹.e^{In x} = xe d/dx (xe) = e ∴ d/dx (e^{1+In x}) = e

If = e^(1+lnx) ,then dy/dx=.....a)x b)ex c)e d)1

Answer»

We need d/dx (e^{1+In x})

First, rewrite the expression using a^b+c ≡ a^b.a^c

e^{1+In x} = e¹.e^{In x} = xe

d/dx (xe) = e

∴ d/dx (e^{1+In x}) = e

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If = e^(1+lnx) ,then dy/dx=.....a)x b)ex c)e d)1

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