Understanding Logarithms | Exploring log₅(5) and its inverse relationship with exponents.

log₅(5)

The expression log₅(5) is asking for the value to which we must raise 5 in order to get 5

The expression log₅(5) is asking for the value to which we must raise 5 in order to get 5. In other words, it is asking for the exponent or power to which 5 must be raised to obtain 5 as the result.

In this case, since 5 raised to the power of 1 (5¹) equals 5, we can say that log₅(5) = 1.

Another way to understand logarithms is to think about them as the inverse operation of exponentiation. In the equation 5^x = 5, the logarithm with base 5 (log₅) tells us that the value of x is 1.

So, log₅(5) = 1.

More Answers:
Exploring Logarithmic Expressions | Understanding log₅(1/25) and Its Properties
Utilizing Logarithmic Properties to Evaluate log₂(1/16)
How to Solve the Logarithm | log₃(1/27) Explained and Simplified

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