Practice Questions on Logarithmic Functions

Q1: Solve log15 x = 4.

Q2: Solve y = log215 + log29

Q3: Solve log2x – 6 = 2

Q4: Solve z = log8 128 – log88

Q5: Evaluate p = log420 – log410

Q6: Evaluate log5(12x) = 2

Q7: Solve log5(10x – x2) = 2

Q8: Solve p = log8(16)

Logarithmic Functions Practice Problems

Logarithmic functions are the reverse function of exponentiation. The basic logarithmic function is logex where e is the base of the logarithmic function. In this article, we will see the important formulas of logarithmic functions and solve some examples related to the logarithmic functions.

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What are Logarithmic Functions?

A logarithmic function is the inverse of an exponential function. It is typically written in the form y = log⁡b(x), where b is the base of the logarithm, x is the argument, and y is the result. This means by = x....

Solved Questions on Logarithmic Functions

Example 1: Solve log10 x = 3....

Practice Questions on Logarithmic Functions

Q1: Solve log15 x = 4....

FAQs on Logarithmic Functions

What are Logarithmic Functions?...