Value of Log 4

Values of log 4 in different bases represent the number needed to raise the base to the power to obtain 4 as the result.

For instance, in base 10, the value of log 4 is approximately 0.60, implying that 10 to the power of 0.60 is approximately equal to 4. Similarly, in the case of log base 4, it signifies the power to which 4 must be raised to obtain a given result.

Value of log 4 (Base e)

Calculating the value of log 4 base e involves determining the exponent to which the mathematical constant e must be raised to equal 4. It determines the exponent to which the mathematical constant e must be raised to yield the value 4.

log_e4 ≈ 1.3863

Value of log 4 (Base 10)

The value of log 4 base 10 is obtained by identifying the power to which the base 10 must be raised to equal 4 

log₁₀4 ≈ 0.6021

Value of log 4 (Base 2)

The value of log base 2 of 4 is 2, as 2 raised to the power of 2 equals 4 (2² = 4) which is represented as

log₂ (4) = 2

Value of log 4 (Base 3)

The value of log base 3 of 4 is approximately 1.2619 which represents 3^1.2619 = 4. This value of log 4 in base 3 can be represented as

log₃ (4) ≈ 1.2618

Value of log⁡(4) is 1.3863 in base e (natural logarithm) and 0.6021 in base 10 (common logarithm). Logarithm is a mathematical function that expresses the power to which a base must be raised to produce a given number or we can say it is a different way to represent the exponent.

In this article, we will learn about the value of log 4 in different base such as 10, e, 3, and 2 and also learn about the methods from which we can find the value of log 4.