What is log_{b}(b^{13})+log_{b}(1) ?

The solution to log_{b}(b^{13})+log_{b}(1) is 13

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simplify log_{b}(b^{13})+log_{b}(1)

simplify

lo g_{b} (b^{13}) + lo g_{b} (1)

13

Solution steps

lo g_{b} (b^{13}) + lo g_{b} (1)

lo g_{b} (b^{13}) = 13

lo g_{b} (1) = 0

= 13 + 0

Add the numbers:

13 + 0 = 13

= 13

lo g_{7} (12) - lo g_{7} (2)

lo g_{10} (x^{2} - 2 x - 15) - lo g_{10} (x + 3)

lo g_{3} (\frac{x}{27})

ln (- i e^{14})

What is log_{b}(b^{13})+log_{b}(1) ?
The solution to log_{b}(b^{13})+log_{b}(1) is 13