The condition that sin 0, cos may be the roots of ax² + bx + c = 0 is
a) a (a + 2b) = c^2
b) a (a + 2c) = b
c) b(b + 2c)= a^2
d) b(b + 2a) =c^2
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x2+b/a x +c/a=0
x2 + 2[b/2a]x= -c/a
a2 + 2ab+ b2 =(a+b) 2
x2 +2 [b/2a ]x+[b/2a]2=c/a+[b/2a]2
[x+2/2a]2=c/a+b2/4a2
[x+b/2a]2=b2/4a2-4ac/4a2
[x+b/2a]2=b2-4ac/4a2
x+b/2a =+-√b2-4ac/4a2
x+b/2a=+-√b2-4ac/2a
x=-b+-√b2-4ac/2a
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