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OpenStudy (immings):
Solve for X : not looking for an Answer need to know how to approach the problem. I have an idea, but unsure if correct.
2x^3+6x^2-x=3
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OpenStudy (anonymous):
factor out x
OpenStudy (ajprincess):
2x^3+6x^2-x=3
Bring all the terms to one side
2x^3+6x^2-x-3=0
Nw try to factorise 2x^3+6x^2 and -x-3.
Can u tell me vat u get @immings?
OpenStudy (immings):
2(x^3+3x^2) -(x+3)
OpenStudy (ajprincess):
2(x^3+3x^2) -(x+3)
U can factor out x^2 from x^3+3x^2.
OpenStudy (immings):
ahh, forgot to do that. 2x^2(x+3) -(x+3)
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OpenStudy (immings):
so I can cancel out (x+3) and multiply (2x^2)(-1)?
OpenStudy (ajprincess):
No u can't cancel it. U hav to factorise it.
To make it simple let us assume
u=x+3.
2x^2(x+3) -(x+3)
2x^2u-u
Nw can u factorise it?
OpenStudy (immings):
I don't see what I can factor out here.
OpenStudy (immings):
an x maybe?
OpenStudy (ajprincess):
u can factor out u from 2x^2u-u.
Then u get
u(2x^2-1)
u=(x+3)
so (x+3)(2x^2-1). clear?
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OpenStudy (immings):
Yes. it makes more sense this way
OpenStudy (ajprincess):
Nw (x+3)(2x^2-1)=0
Either x+3=0 or (2x^2-1)=0
Can u find x nw?
OpenStudy (immings):
Yes. Thank you. when I got to this step I was using LD to try to solve it. :s
OpenStudy (ajprincess):
oh k. yw:)
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