How do you write ${log}_{5} 25 = 2$ $log_5 25 = 2$ as an exponential form?

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How do you write ${log}_{5} 25 = 2$ $log_5 25 = 2$ as an exponential form?

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Answer 1 · 2015-06-13T21:02:11

$5^{2} = 25$ $5^2=25$

Explanation:

You can use the definition of logarithm as:
${log}_{a} x = b \to x = a^{b}$ $log_ax=b ->x=a^b$
In your case:
${log}_{5} (25) = 2$ $log_5(25)=2$
so: $5^{2} = 25$ $5^2=25$

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How do you write ${log}_{5} 25 = 2$ $log_5 25 = 2$ as an exponential form?

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How do you write ${log}_{5} 25 = 2$ $log_5 25 = 2$ as an exponential form?