If roots of the equation ax² + 2bx + c = 0 and bx² - 2 (ac) ½ × +b =0 are simultaneously real then prove that be =ac
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Let D 1and D2
be the discriminants of the two equations, then
D1≥0 and D2≥0
⇒4b2−4ac ≥0 and 4ac−4b2 ≥0
⇒b2≥ac and ac≥b2
⇒b2 =ac
here b2=(b)2
means b whole power 2
(or)
b whole square
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