What is log^2_{10}(8)-log^2_{10}(125) ?

The solution to log^2_{10}(8)-log^2_{10}(125) is 9log_{10}(2)^2-9log_{10}(5)^2

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simplify log^2_{10}(8)-log^2_{10}(125)

simplify

lo g_{10}^{2} (8) - lo g_{10}^{2} (125)

9 lo g_{10} (2)^{2} - 9 lo g_{10} (5)^{2}

Decimal Notation

- 3.58146 \dots

Solution steps

lo g_{10} (8)^{2} - lo g_{10} (125)^{2}

lo g_{10} (8)^{2} = 9 lo g_{10} (2)^{2}

lo g_{10} (125)^{2} = 9 lo g_{10} (5)^{2}

= 9 lo g_{10} (2)^{2} - 9 lo g_{10} (5)^{2}

ln (x + 9) + ln (x - 9)

lo g_{4} (\frac{3 a ^{7} c}{5})

ln (x) - ln (7)

lo g_{2} (\frac{x ^{3} y ^{2}}{z})

3 ln (a) - \frac{1}{2} ln (b) + 5 ln (c) - 7 ln (d)

What is log^2_{10}(8)-log^2_{10}(125) ?
The solution to log^2_{10}(8)-log^2_{10}(125) is 9log_{10}(2)^2-9log_{10}(5)^2