What is 2log_{N}(711.9)-log_{N}(7888.995) ?

The solution to 2log_{N}(711.9)-log_{N}(7888.995) is log_{N}(64.24159…)

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simplify 2log_{N}(711.9)-log_{N}(7888.995)

simplify

2 lo g_{N} (711.9) - lo g_{N} (7888.995)

lo g_{N} (64.24159 \dots)

Solution steps

2 lo g_{N} (711.9) - lo g_{N} (7888.995)

Apply log rule:

a lo g_{c} (b) = lo g_{c} (b^{a})

2 lo g_{N} (711.9) = lo g_{N} (711. 9^{2})

= lo g_{N} (711. 9^{2}) - lo g_{N} (7888.995)

Apply log rule:

lo g_{c} (a) - lo g_{c} (b) = lo g_{c} (\frac{a}{b})

lo g_{N} (711. 9^{2}) - lo g_{N} (7888.995) = lo g_{N} (\frac{711. 9 ^{2}}{7888.995})

= lo g_{N} (\frac{711. 9 ^{2}}{7888.995})

\frac{711. 9 ^{2}}{7888.995} = 64.24159 \dots

= lo g_{N} (64.24159 \dots)

ln (3 x^{6})

\frac{1}{2} ln ∣ 2 (8.5) + 1 ∣ + 2 ln ∣ 8.5 - 1 ∣ + c

ln (\frac{x ^{2} + y ^{2} - x}{x ^{2} + y ^{2} + x})

ln (\frac{1}{80})

ln (\frac{2 a}{b})

What is 2log_{N}(711.9)-log_{N}(7888.995) ?
The solution to 2log_{N}(711.9)-log_{N}(7888.995) is log_{N}(64.24159…)