Issolvi log_{left(0*3right)}({x-1})<log_{left(0*09right)}({x-1})

$$\log_{ \left(0 \cdot 3 \right) }({ x-1 }) < \log_{ \left(0 \cdot 09 \right) }({ x-1 })$$

Evalwa

Passi tas-Soluzzjonijiet

Immultiplika 0 u 3 biex tikseb 0.

$$\log_{0}\left(x-1\right)<\log_{0\times 0\times 9}\left(x-1\right)$$

Immultiplika 0 u 0 biex tikseb 0.

$$\log_{0}\left(x-1\right)<\log_{0\times 9}\left(x-1\right)$$

Immultiplika 0 u 9 biex tikseb 0.

$$\log_{0}\left(x-1\right)<\log_{0}\left(x-1\right)$$

Naqqas \log_{0}\left(x-1\right) miż-żewġ naħat.

$$\log_{0}\left(x-1\right)-\log_{0}\left(x-1\right)<0$$

Ikkombina \log_{0}\left(x-1\right) u -\log_{0}\left(x-1\right) biex tikseb 0.

$$0<0$$

Qabbel 0 u 0.

$$\text{false}$$