After evaluating the logarithm log₂ 2⁵, we get the result as 5.
The common logarithm is also known as the base 10 logarithm. It is represented by log10 or simply log.
For example, the common logarithm of 1000 is written as log(1000). The common logarithm defines how many times we need to multiply by 10 to get the required output. The natural logarithm is called the logarithm of base e. The natural logarithm is represented by ln or loge. Here, "e" stands for Euler's constant which is approximately equal to 2.71828.
For example, the natural logarithm of 78 is written as ln 78. The natural logarithm determines how much we need to multiply "e" to get the required output.
We need to evaluate log₂ 2⁵Using the property logₐ (mⁿ) = n logₐ m log₂ 2⁵ can be written as
log₂ 2⁵ = 5 log₂ 2
We know that logₐ a = 15 log₂ 2= 5
Therefore, after evaluating the logarithm log₂ 2⁵, we get the result as 5.
Learn more about logarithms here:
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