Equations - Quadratic equations and graphs #1
Perhaps this is not difficult, I'm not sure, but I can't get the answer :S
@Callisto we have \[y=ax^2+bx+c\] In the figure, we notice that parabola is opening up \[=> a\ is\ postive\]
Do you get B as well?
Another important thing to notice is that the parabola can never intersect x-axis or it has no real zeros
B, it is.
This implies \[=> Discriminant\ is\ negative\]
or \[b^2-4ac<0\]
B.
I got B too. But the answer is D. Then I was thinking... are those all I've learnt wrong?!
If a was less than 0, the graph would have a max not a min.
c is the y-int , so c>0
Now we have to find the sign of c \[ b^2-4ac<0\] \[ b^2-\underline{4ac}<0\] a>0 so c>0 to make 4ac>0 so it's b
So, I just want to make sure that I got the correct one. Thanks! especially a big thanks to @ash2326 (Actually, I knew them all... sorry for causing you so much time to explain)
No worries, I helped you=>I helped myself
So Callisto's been using us :o
Using? Why?
I was trolling hehe ...Sorry. :D
Oh... no sorry :)
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