[Challenge!] Give me 2 "hard" factoring polynomial equation. If I can't solve it before 5 minutes, I will be your fan. :)
\[12x^2+10x-16 \] \[9999x^2+9000x-4500 \] no calculators.... no online materials... all by using the quadratic formula and the discriminant formula. Have fun :)
try x^4 - 2x^3 - 20x^2 - 8x - 96
Hint :- factor 96
awww naw... we have to make it challenging and fun though ;)
(x+4) (x-6) (x+2) (x-2)
no cant be right because the numbers multiply out to +96
did you do that on your own??? xS looks wolframish
this is not easy
Yup..I used Synthetic Division.....
(x + 4) is a factor
What is the right answer then?
(x^2 + 4)(x+4)(x-6)
OH fudge....I factored (x^2 + 4) thinking it was (x^2-4) /facepalm Thanks anyway.
he was close though
yes good effort
wanna try mine lol?
I dont think yours will factor
how can you tell? :P
I'm having a hard time in your problem xD Can you show me a step by step solution so that I could analyze it thoroughly?
I'm not going through that D:
you'll need to use quadratic formula i think
oh yeah... I gave the two formulas to use XDDDDDDDDDDDD
discriminant formula and quadratic formula. first formula is awesome.. because you already have the b^2-4ac part
then when you use quadratic formula, you find the roots ... and write in factor form, so in the end you did factor... just in extra steps :P
@UsukiDoll, regarding your first equation, this is my answer. \[(x-8) (x+\frac{ 17 }{ x-8})\]
oh my not even close...
What?! Can you please give me the answer? Just the final no need for solution. I will try to make a solution for that final answer.
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