Math, asked by Spidey2006, 1 month ago

State the conditions so that a pair of linear equations a1x + b1y + c1 = 0 & a2x + b2y + c2 = 0 has exactly 1 solution, no solution and infinitely many Solutions.​

Answers

Answered by SultanAfridi
2

Step-by-step explanation:

for \: a \: pair \: of \: linear \: equations \\ \\ (1) \:  \: for \: only \: one \: solution \\  \frac{a1}{a2} not \: equal \: to \:  \frac{b1}{b2}  \\  \\ (2) \: for \: no \: solution \\  \frac{a1}{a2}  =  \frac{b1}{b2} not \: equal \: to \:  \frac{c1}{c2}  \\  \\ (3) \:  \: for \: infinitely \: many \: solutions \\  \frac{a1}{a2}  =  \frac{b1}{b2}  =  \frac{c1}{c2}

Similar questions