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Rewrite the expression below in logarithmic form:

[tex]2^7 = 128[/tex]

A. [tex]\log_7 128 = 2[/tex]
B. [tex]\log_{128} 7 = 2[/tex]
C. [tex]\log_2 128 = 7[/tex]
D. [tex]\log_2 7 = 128[/tex]

Answer :

To rewrite the expression [tex]\(2^7=128\)[/tex] in logarithmic form, we need to express it as a logarithm with the base, exponent, and result clearly indicated.

In exponential form, you have:
- The base is 2
- The exponent is 7
- The result is 128

The general logarithmic form is given by:
[tex]\[
\log_{\text{base}}(\text{result}) = \text{exponent}
\][/tex]

Using the information from the expression [tex]\(2^7 = 128\)[/tex]:
- The base is 2
- The result is 128
- The exponent is 7

We can rewrite it as:
[tex]\[
\log_2(128) = 7
\][/tex]

Thus, the correct option is:
C. [tex]\(\log_2 128=7\)[/tex]

Thanks for taking the time to read Rewrite the expression below in logarithmic form tex 2 7 128 tex A tex log 7 128 2 tex B tex log 128 7 2. We hope the insights shared have been valuable and enhanced your understanding of the topic. Don�t hesitate to browse our website for more informative and engaging content!

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