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Rewrite 3^5 =243 as a logarithmic equation

1 Answer

4 votes

Answer:


log_(3)(243)=5

Explanation:

Let's say we have the exponential equation:


b^x=y, where:

  • b is the base,
  • x is the exponent,
  • and y is the argument.

When rewriting the equation as a logarithmic one, it will look like this:


log_(b)(y)=x

In the equation 3^5 = 243:

  • 3 is the base,
  • 5 is the exponent,
  • and 243 argument.

Therefore, the equation rewritten as a logarithmic one is given by:


log_(3)(243)=5

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