What is log_{0*2}(x-1)> 1/2*log_{0*4}(8) ?

The solution to log_{0*2}(x-1)> 1/2*log_{0*4}(8) is No Solution

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log_{02}(x-1)> 1/2log_{0*4}(8)

lo g_{0 \cdot 2} (x - 1) > \frac{1}{2} \cdot lo g_{0 \cdot 4} (8)

No Solution

Solution steps

lo g_{0 \cdot 2} (x - 1) > \frac{1}{2} lo g_{0 \cdot 4} (8)

Apply rule

0 \cdot a = 0

lo g_{0 \cdot 2} (x - 1) > \frac{1}{2} lo g_{0} (8)

Divide both sides by Undefined

\frac{lo g _{0 \cdot 2} ( x - 1 )}{Undefined} > \frac{\frac{1}{2} lo g _{0} ( 8 )}{Undefined}

Simplify

Undefined > Undefined

Therefore

No Solution

x, y < - x - 2

a (x - 3) < b (x - 3)

- 4 (x - 3) - 2 x \leq 5 (x + 1) - 4

- 2 (4 x + 5) < - 5 x + 14

k, x^{2} + 7 k \cdot x - 30 k > 0

What is log_{0*2}(x-1)> 1/2*log_{0*4}(8) ?
The solution to log_{0*2}(x-1)> 1/2*log_{0*4}(8) is No Solution