Yemadi yi ak kureelu 2 yemadi yu am bènn deetxam

I. Yemadi yu melni $ax+b \leq 0$ wala $ax+b \geq 0$ ou $ax+b \leq 0$ wala $ax+b > 0$

Bépp yemadi bu mel nònu man na ñu ko soppali bamu mel ni :

$$x \leq k \text{ wala } x \geq k \text{ wala } x \leq k \text{ wala } x > k$$

Sottali yu yemadi gògu man na ñu ko mandargaal ci bènn rëdd wu ñu maaska wala ñu joxe ko ci anamu ay digante (intervalles).

$2x-6 \leq 0$

$2x \leq 6$

$x \leq \dfrac{6}{2}$

$x \leq 3$

II. Yemadi yi melni $ax+b \leq cx+d$ ($\leq$ ou $\geq$ wala $\leq$ ou $>$)

Bépp yemadi bu mel ni $ax+b > cx+d$ man na ñu ko soppali bamu mel ni : $ax \leq b$ wala $ax \geq b$ wala $ax \leq b$ wala $ax > b$.

$2x+5 > x+4$

$2x-x > 4-5$

$x > -1$

III. Kureelu 2 yemadi yu am bènn deetxam

Bènn kureelu $2$ yemadi yu am $1$ deetxam ñu ngi yemook $2$ yemadi yu ñu dajaleek bènn laafaleek ubbi (parenthèse ouvrante).

Sottali bènn kureelu 2 yemadi

Da ñuy sottali yemadi bènn bènn. Ñu fësal selebeyoonu (intersection) $2$ sottali yi ñu am be noppi ñu binnd mbooloom sottalim kureel gi.