What is the answer to log_{10}(9)(x-5)+log_{10}(9)(x+3)=1 ?

The answer to log_{10}(9)(x-5)+log_{10}(9)(x+3)=1 is x=(1+4log_{10}(3))/(4log_{10)(3)}

Solve for x: log_{10}(9)(x-5)+log_{10}(9)(x+3)=1

The solution is x=(1+4log_{10}(3))/(4log_{10)(3)}

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lo g_{10} (9) (x - 5) + lo g_{10} (9) (x + 3) = 1

x = \frac{1 + 4 lo g _{10} ( 3 )}{4 lo g _{10} ( 3 )}

Decimal Notation

x = 1.52397 \dots

Solution steps

lo g_{10} (9) (x - 5) + lo g_{10} (9) (x + 3) = 1

Expand

lo g_{10} (9) (x - 5) + lo g_{10} (9) (x + 3) : 2 lo g_{10} (9) x - 2 lo g_{10} (9)

2 lo g_{10} (9) x - 2 lo g_{10} (9) = 1

Move

2 lo g_{10} (9)

to the right side

2 lo g_{10} (9) x = 1 + 4 lo g_{10} (3)

Divide both sides by

2 lo g_{10} (9)

x = \frac{1 + 4 lo g _{10} ( 3 )}{4 lo g _{10} ( 3 )}

(\frac{x}{450}) (63) = 53.7

z = (- 1 + 4 i) \cdot (2 - i) - 9 i 17 + i

4 x + 57 = 44

57 y - 14 y = 3200

x, lo g_{2} (y) = 66 - 3 x

What is the answer to log_{10}(9)(x-5)+log_{10}(9)(x+3)=1 ?
The answer to log_{10}(9)(x-5)+log_{10}(9)(x+3)=1 is x=(1+4log_{10}(3))/(4log_{10)(3)}
Solve for x: log_{10}(9)(x-5)+log_{10}(9)(x+3)=1
The solution is x=(1+4log_{10}(3))/(4log_{10)(3)}