What is the answer to f=log_{3}(-1+6) ?

The answer to f=log_{3}(-1+6) is f=log_{3}(5)

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f=log_{3}(-1+6)

f = lo g_{3} (- 1 + 6)

f = lo g_{3} (5)

Decimal Notation

f = 1.46497 \dots

Solution steps

f = lo g_{3} (- 1 + 6)

Add/Subtract the numbers:

- 1 + 6 = 5

f = lo g_{3} (5)

lo g_{2} (25) = 2

4 - \frac{2 x}{9} + x = - 1

x, y - 1 = \frac{1}{2} (x - 4)

x, z = 4 - x - y

lo g_{10} (6) = 0.7782

What is the answer to f=log_{3}(-1+6) ?
The answer to f=log_{3}(-1+6) is f=log_{3}(5)
Solve for f: f=log_{3}(-1+6)
The solution is f=log_{3}(5)