Write in Exponential Form log of 5x=3

Problem

(log_)(5*x)=3

Solution

1. Identify the base of the logarithm. Since no base is explicitly written, it is assumed to be a common logarithm with base 10

2. Apply the definition of a logarithm, which states that (log_b)(y)=x is equivalent to the exponential form bx=y

3. Substitute the values into the exponential form where the base is 10 the exponent is 3 and the result is 5*x

Final Answer

(log_)(5*x)=3⇒10=5*x

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