ਟਾਈਗਰ ਐਲਜਬਰਾ ਕੈਲਕ੍ਯੁਲੇਟਰ

Dvi-ghaatak asamanata lagbhag bilkul ehi hundiyan ne jiwe dvi-ghatak samikaran; mukhya antar eh ai ki dvi-ghaatak asamanata vich asamanata chihn hunda ai te dvi-ghaatak samikaran vich barabar da chihn hunda ai. Jadon ki dvi-ghaatak samikaran de hal mool, ya parabolas ਦੇ x-intercepts, nu darshande han, udan hi dvi-ghaatak asamanata de hal, graph 'te parabolas' moolan vichale wale antar nu darshande han.
Dvi-ghaatak asamanata kinne mukhya form vich le sakdi han. Oh han: $$a{x}^2+bx+c>0$$ $$a{x}^2+bx+c\ge 0$$ $$a{x}^2+bx+c<0$$ $$a{x}^2+bx+c\le 0$$
In forman vich, $$a$$, $$b$$ te $$c$$ gundhak nu darshande han te $$x$$ oh variable nu darshanda ai jo asamanata vallon varnit antar vich digda ai te, jado $$x$$ de jagah vich badal dita janda ai, ik sachi ganiti anguthi (udaahran samaye, $$-2<0$$) ban janda ai. In antaran nu labhn layi, sanu pehla parabola de mool kithe sthit ne, eh samajhna jaruri ai. Eh gundhwandhan ya dvi-ghaatak formula nu istemal karke pata lagaia ja sakda ai. Ant mein, sanu faisla karna penda hai ki in antaran vich $$x$$ sahi taur 'te asamanata nu hal karda ai.

Je asamanata vich sabh chihn ≤ ja ≥ hova ta usde mool antar vich shamil hunde han te usda parabola graph 'te gatha rekha naal banaia janda ai. Je asamanata de chihn < ja > han fer usde mool antar vich nahi shamil hunde te usda parabola graph 'te dinde rekha naal banaia janda ai.
Je tu asamanata nu hal kar reha hove (baaht da tadka jive ki ek samikaran nu hal kar reha hove), jo vi tu asamanata de ek passe karde han, tu muh te vi karde hone ai.
Dvi-ghaatak asamanata nu hal karna sikho