Can you completely factor 1(6x^2 + 29x - 5) ?
6x^2 + 29x - 5 or,6x^2 + (30-1)x - 5 or.6x^2 + 30x-x - 5 or, 6x(x+5)-1(x+5) or. (x+5)(6x-1)
no GCF so let's try to factor (6x^2 + 29x - 5) (6x-1)(x+5)
1(4x^2 + 13x - 12)
=/
I don't think it can be factored, but I'm not really positive, so I didn't post. let's see.. \[x=(-13 \pm \sqrt{13^2-4\times4\times-12})/8=(-13 \pm \sqrt{361})/8\]\[=(-13 \pm 19)/8=3/4,-4\] so it should factor into (4x-3)(x+4) which it does... I did it the worst way possible :(
Yeah I don't understand that, but thanks..
Well I used the quadratic formula to see if it had rational answers, which because it did I was able to say x={-4,3/4} which can only mean the factors are (x+4)(4x-3)
yeah, a lame way to do it...
well I checked the numbers and it makes sense that way.. ><
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