Issolvi alphabeta^2+alpha^2beta=alphabeta(alpha+beta)=

$$\alpha \beta ^ { 2 } + \alpha ^ { 2 } \beta = \alpha \beta ( \alpha + \beta ) =$$

Solvi għal α

$$\alpha \in \mathrm{R}$$

Passi tas-Soluzzjonijiet

Uża l-propjetà distributtiva biex timmultiplika \alpha \beta b'\alpha +\beta .

$$\alpha \beta ^{2}+\alpha ^{2}\beta =\beta \alpha ^{2}+\alpha \beta ^{2}$$

Naqqas \beta \alpha ^{2} miż-żewġ naħat.

$$\alpha \beta ^{2}+\alpha ^{2}\beta -\beta \alpha ^{2}=\alpha \beta ^{2}$$

Ikkombina \alpha ^{2}\beta u -\beta \alpha ^{2} biex tikseb 0.

$$\alpha \beta ^{2}=\alpha \beta ^{2}$$

Naqqas \alpha \beta ^{2} miż-żewġ naħat.

$$\alpha \beta ^{2}-\alpha \beta ^{2}=0$$

Ikkombina \alpha \beta ^{2} u -\alpha \beta ^{2} biex tikseb 0.

$$0=0$$

Qabbel 0 u 0.

$$\text{true}$$

Din hija vera għal kwalunkwe \alpha .

$$\alpha \in \mathrm{R}$$

Solvi għal β

$$\beta \in \mathrm{R}$$

Passi tas-Soluzzjonijiet

Uża l-propjetà distributtiva biex timmultiplika \alpha \beta b'\alpha +\beta .

$$\alpha \beta ^{2}+\alpha ^{2}\beta =\beta \alpha ^{2}+\alpha \beta ^{2}$$

Naqqas \beta \alpha ^{2} miż-żewġ naħat.

$$\alpha \beta ^{2}+\alpha ^{2}\beta -\beta \alpha ^{2}=\alpha \beta ^{2}$$

Ikkombina \alpha ^{2}\beta u -\beta \alpha ^{2} biex tikseb 0.

$$\alpha \beta ^{2}=\alpha \beta ^{2}$$

Naqqas \alpha \beta ^{2} miż-żewġ naħat.

$$\alpha \beta ^{2}-\alpha \beta ^{2}=0$$

Ikkombina \alpha \beta ^{2} u -\alpha \beta ^{2} biex tikseb 0.

$$0=0$$

Qabbel 0 u 0.

$$\text{true}$$

Din hija vera għal kwalunkwe \beta .

$$\beta \in \mathrm{R}$$