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How to differentiate logarithmic functions

It is denoted by ln x . The natural logarithmic function, y = ln x is the inverse of the natural exponential function of base, y = e x .

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Logarithmic Differentiation

Any function f: R → R+* such that f(x) = ax with a ≠ 1 and a > 0, is called an exponential function. Since a0 = 1, the curve passes through the point (0,1). As a1 = a

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Differentiating logarithmic functions using the properties

These logarithms are known as decimal logarithms, and can be expressed f(x)=log10(x)=log(x); The function in (d) is a logarithm of base the number of
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Logarithmic Differentiation

NOTE: as an exercise, use the usual differentiation formula to differentiate the above function and compare the results. Example 4: Find the derivative y
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Logarithmic Functions

Logarithmic function; The properties of logarithmic functions . Neperian logarithms (known as natural logarithms) have e .

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Logarithmic Function

(As before, if we compose in reverse order the functions, we first calculate the logarithm and The following graphs are of logarithmic functions.
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Logarithms and logarithmic functions

Differentiating logarithmic functions using the properties of the logarithm quotient rule but well that is very easy because one can put it as x 5 

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