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How to find the Derivative of logarithmic function.
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Derivative of logarithmic function f(x) to the base a, is define as:
Dₓ[logₐf(x)] = 1/lna * 1/f(x) * Dₓ[f(x)]
If a=e
ln(e) = logₑe =1
Dₓ[logₑf(x)] = 1/ln(e) * 1/f(x) * Dₓ[f(x)]
Dₓ[logₑf(x)] = 1/f(x) * Dₓ[f(x)]
#Derivative #Logarithmic #Function
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Dₓ[logₐf(x)] = 1/lna * 1/f(x) * Dₓ[f(x)]
If a=e
ln(e) = logₑe =1
Dₓ[logₑf(x)] = 1/ln(e) * 1/f(x) * Dₓ[f(x)]
Dₓ[logₑf(x)] = 1/f(x) * Dₓ[f(x)]
#Derivative #Logarithmic #Function
If you find this video interesting, kindly subscribe to my channel for more exciting Maths tutorials.
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