What is 10log_{10}(10^{12}I) ?

The solution to 10log_{10}(10^{12}I) is 120+10log_{10}(I)

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simplify 10log_{10}(10^{12}I)

simplify

10 lo g_{10} (1 0^{12} I)

120 + 10 lo g_{10} (I)

Solution steps

10 lo g_{10} (1 0^{12} I)

Simplify

lo g_{10} (1 0^{12} I) : 12 + lo g_{10} (I)

= 10 (12 + lo g_{10} (I))

Expand

10 (12 + lo g_{10} (I)) : 120 + 10 lo g_{10} (I)

= 120 + 10 lo g_{10} (I)

lo g_{99} (\frac{9}{23}) + lo g_{99} (\frac{23}{9})

ln (\frac{x}{x + 6})

ln (3) - 2 ln (4) + ln (32)

\frac{ln ( \frac{3}{20} )}{4 ln ( 2 )}

\frac{1}{2} ln (\frac{1}{3})

What is 10log_{10}(10^{12}I) ?
The solution to 10log_{10}(10^{12}I) is 120+10log_{10}(I)