will give medals use the quadratic formula to solve the equation x^2-12=-4x a. 6,2 b. 6,-2 c. -6,2 d. -6,-2
do you know what the quadratic equation is?
no
\[x _{1,2} =\frac{ -b \pm \sqrt{b^2-4ac}}{ 2a }\] Does this look familiar to you? Because the question is asking you to use this.
ok yes
do you know how to use it?
idr
alright, basically if you have any equation like x^2+7x+9=0 then the number in front of x^2 is a (if there is no number, you use 1) and any number in front of x is b, and the other number is c.
So in the example I used above it would be a=1, b=7 and c=9. Once you found your a,b and c, you can insert them into the above equation and it should give you two values (one for the + sign and one for the - sign).
although in your problem you first need to make it into the form ax^2+bx+c=0 because right now it's not like that. But i believe you can do that.
(1)x^2-4x-12=0?
If you swap the -4x from one side to the other, remember to change - into + and + into -
so it's (1)x^2+4x-12?
yes. See if you add +4x on both sides, the right side will be 0, if you subtract them on both sides then the rght side would be -8x \[(1)x^2\color{green}{+4x}-12=-4x \color{green}{+4x} \]
ofc -4x + 4x is obviously 0
ok
I think you can work it out from here, if you need more explanation feel free to ask.
ok
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