If the zeroes of the quadratic polynomial ax^2 + bx + c, where a is not equal to zero and c is also not equal to zero are equal, then a) c and a always have the same sign b) c and a always have opposite sign c) c and b always have same sign d) c and b always have opposite signs.
who wrote this, abbott and costello? http://www.youtube.com/watch?v=sShMA85pv8M
Hey, u are bringing some other question here.
no i was just wondering who worded this question. you got lost after the third "is not zero"
if you have a quadratic, first of all "a" cannot be zero, because if "a" is zero it is not a quadratic. so lets eliminate that verbiage. then what this is really saying is, "If a quadratic equation has one zero, compare the signs of the constant and the leading coefficient" if there is one zero you have a perfect square, \[a(x+r)^2\] so they will have the same sign
Means you saying that, "c and a always have same signs"?
satellite 73, u der? Please reply.
yes they are of the same sign
Thanks a lot.
yw
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