What is the answer to x=log_{2}(9) ?

The answer to x=log_{2}(9) is x=2log_{2}(3)

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x=log_{2}(9)

x = lo g_{2} (9)

x = 2 lo g_{2} (3)

Decimal Notation

x = 3.16992 \dots

Solution steps

x = lo g_{2} (9)

Simplify

lo g_{2} (9) : 2 lo g_{2} (3)

x = 2 lo g_{2} (3)

a, (a - b)^{3} = a^{3} + b^{3} - 3 a^{2} \cdot b + 3 a \cdot b^{2}

2 x - 7 = - 0

1 = \frac{x}{6 + a}

(62 - y) \cdot 5.6 = 28

(2 x - 3) (x - 3) - 2 (x + 5) (x - 7) = 8

What is the answer to x=log_{2}(9) ?
The answer to x=log_{2}(9) is x=2log_{2}(3)
Solve for x: x=log_{2}(9)
The solution is x=2log_{2}(3)