To find the value of \(\log_{10}(10^{20})\), we can use the logarithmic property that states:
\[ \log_b(b^x) = x \]
In this case, \(b = 10\) and \(x = 20\). Therefore:
\[ \log_{10}(10^{20}) = 20 \]
So, the answer is:
20
?(1 point)
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2
20
20
200
200
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1 answer
To find the value of \(\log_{10}(10^{20})\), we can use the logarithmic property that states:
\[ \log_b(b^x) = x \]
In this case, \(b = 10\) and \(x = 20\). Therefore:
\[ \log_{10}(10^{20}) = 20 \]
So, the answer is:
20