What is 3log_{3}(a)+2log_{3}(3)-log_{3}(c) ?

The solution to 3log_{3}(a)+2log_{3}(3)-log_{3}(c) is 3log_{3}(a)+2-log_{3}(c)

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simplify 3log_{3}(a)+2log_{3}(3)-log_{3}(c)

simplify

3 lo g_{3} (a) + 2 lo g_{3} (3) - lo g_{3} (c)

3 lo g_{3} (a) + 2 - lo g_{3} (c)

Solution steps

3 lo g_{3} (a) + 2 lo g_{3} (3) - lo g_{3} (c)

2 lo g_{3} (3) = 2

= 3 lo g_{3} (a) + 2 - lo g_{3} (c)

lo g_{2} (a) - lo g_{2} (b) - lo g_{2} (c)

lo g_{10} (x^{5})

lo g_{a} (2) + lo g_{a} (3)

2 ln (2) + 3 ln (x) - 12 ln (x + 5)

lo g_{10} (5 x) - 3

What is 3log_{3}(a)+2log_{3}(3)-log_{3}(c) ?
The solution to 3log_{3}(a)+2log_{3}(3)-log_{3}(c) is 3log_{3}(a)+2-log_{3}(c)