What is the answer to x*log_{10}(3)+5=x*log_{10}(9) ?

The answer to x*log_{10}(3)+5=x*log_{10}(9) is x= 5/(log_{10)(3)}

Solve for x: x*log_{10}(3)+5=x*log_{10}(9)

The solution is x= 5/(log_{10)(3)}

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x \cdot lo g_{10} (3) + 5 = x \cdot lo g_{10} (9)

x = \frac{5}{lo g _{10} ( 3 )}

Decimal Notation

x = 10.47951 \dots

Solution steps

x lo g_{10} (3) + 5 = x lo g_{10} (9)

Move

5

to the right side

x lo g_{10} (3) = 2 lo g_{10} (3) x - 5

Move

2 lo g_{10} (3) x

to the left side

- lo g_{10} (3) x = - 5

Divide both sides by

- lo g_{10} (3)

x = \frac{5}{lo g _{10} ( 3 )}

x, 6 x + 5 y - 82 = 0

3 x + 40 = 12 x - 14

x, y^{2} (x - 2) + 2 = 0

2 y - 3 = 2 y - 2

f (u^{1} - u^{2}) = f (u^{1}) - f (u^{2})

What is the answer to x*log_{10}(3)+5=x*log_{10}(9) ?
The answer to x*log_{10}(3)+5=x*log_{10}(9) is x= 5/(log_{10)(3)}
Solve for x: x*log_{10}(3)+5=x*log_{10}(9)
The solution is x= 5/(log_{10)(3)}