Matrix matching:
1) if the roots are equal , then
a) ∆=0
b) -b/a>0
c) c/a<0
d) -b/a<0
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6
here is the full explanation.....
CONDITIONS FOR BOTH ROOTS TO BE REAL & NEGATIVE: (1) If D > 0, there will be REAL roots. (2) If D>0, & all terms of the quadratic equation are positive then both roots will be NEGATIVE. (3) If D>0, & any one of the terms is negative.
Answered by
2
Answer:
here is the full explanation.....
CONDITIONS FOR BOTH ROOTS TO BE REAL & NEGATIVE: (1) If D > 0, there will be REAL roots. (2) If D>0, & all terms of the quadratic equation are positive then both roots will be NEGATIVE. (3) If D>0, & any one of the terms is negative.
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