I forgot how to factorise this! :( 3x^2 +2xy - 8y^2 - 8x +14y-3
Is this your equation? \[3x^2 +2xy - 8y^2 - 8x +14y-3\]
yes
Sorry, I was trying to get my question answered.. Anyways! What do we know? We know that the following can be factored out: \[x^2\]\[8y^2\]\[14\] I left out 3 and why because they can only be only be factored out by 1.
Not "why". I meant "y"
umm ok...
Am I not making any sense? damn
for some reason i cant factorise this question :/ i dont see taking out these common factors to be any help...
i know its possible to factorise this but i ahve no idea how http://www.wolframalpha.com/input/?i=factorize+3x%5E2+%2B2xy+-+8y%5E2+-+8x+%2B14y-3
It will! Promise.
umm, what method of factorising is this?
REVERSE FOIL Starting with 3x^2 and 8y^2, what can they be factored into?
3 and 1, x and x 2 and 4, y and y
sorry, but i dont understand what your talking about :/
\[3x \times x = 3x^2\]\[2y \times 4y = 8y^2\] Is that not correct?
yes thats correct
But its a negative so \[-4y \times 2y = -8y^2\]
ok
But really from that link you posted, you can take out \[(x+2y-3)\] From the this you can take out x \[3x^2 + 2xy - 8x\] From this you can factor out 2y \[2xy - 8y^2 +14y\] And lastly -3\[-3\]
...."you can factor out"....
I guess you can I tried to find the greatest common factor in each, instead of reverse foil. Reverse FOIL is mostly for trinomials..
mhm i tried that. Btw i never done reverse foil before so is there any other way?
is it possible if you find the greatest common factor?
Yes. I just showed you... Also some methods are: - Number of Terms - Factor Out the GCF First - Reversing FOIL - Guess and Check
Its possible because that is what I did. For your x, you can factor out x ONLY because 3 is not a factor of 8. Also the lowest variable is x in all three. \[3x^2+2xy−8x\]
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