What is the answer to 26=(40)/(log_{10)(x+1)} ?

The answer to 26=(40)/(log_{10)(x+1)} is x=10*10^{7/13}-1

Solve for x: 26=(40)/(log_{10)(x+1)}

The solution is x=10*10^{7/13}-1

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26 = \frac{40}{lo g _{10} ( x + 1 )}

x = 10 \cdot 1 0^{\frac{7}{13}} - 1

Decimal Notation

x = 33.55107 \dots

Solution steps

26 = \frac{40}{lo g _{10} ( x + 1 )}

Rewrite the equation with

lo g_{10} (x + 1) = u

26 = \frac{40}{u}

Solve

26 = \frac{40}{u} : u = \frac{20}{13}

u = \frac{20}{13}

Substitute back

u = lo g_{10} (x + 1),

solve for

x

Solve

lo g_{10} (x + 1) = \frac{20}{13} : x = 10 \cdot 1 0^{\frac{7}{13}} - 1

x = 10 \cdot 1 0^{\frac{7}{13}} - 1

Verify Solutions:

x = 10 \cdot 1 0^{\frac{7}{13}} - 1

True

The solution is

x = 10 \cdot 1 0^{\frac{7}{13}} - 1

x, z = x y + ln (x + y)

ln (d) = a ln (p) + b

lo g_{10} (x) = - 15.4223

lo g_{4} (x + 9) = 2 - lo g_{4} (x - 6)

2 lo g_{2} (x) - lo g_{2} (x + 8) = 2

What is the answer to 26=(40)/(log_{10)(x+1)} ?
The answer to 26=(40)/(log_{10)(x+1)} is x=10*10^{7/13}-1
Solve for x: 26=(40)/(log_{10)(x+1)}
The solution is x=10*10^{7/13}-1