simplify completely!??
x^2 + 4x – 5 20x - 12 ----------------- divided by ---------------- 5x^2 – 8x + 3 x^2 – 6x - 55
mmm factor each term separately like x^2 + 4x - 5 = (x+5)(x-1)
Ok, yea, the first one was the only one I could do, like how would I simplify the others? They don't seem to be able to factor..?
also dividing is like multiplying the flipped like 3 divided by 2 = 3 times (1/2) so you would get (x+5)(x-1) 4(5x-3) ---------- x ---------- (5x-3)(x-1) (x-11)(x+5)
whoops
(x+5)(x-1) (x-11)(x+5) ---------- x ---------- (5x-3)(x-1) 4(5x-3)
so first of all you need to know how divide two fractions ?
yes @jigglypuff314 multiplie first by second inversed
but now that I look at it @jhonyy9 it would factor better if the original was multiplication and not division >.<
yes ATTENTION !!! SO THAN WILL BE MORE EASY ...
Oh, I do see how you did that; now do I cancel the terms?
yup :)
Ok, I 'm getting x - 11 / 4, but that isn't an option:/
ehh (x+5)(x-1) (x-11)(x+5) ---------- x ---------- (5x-3)(x-1) 4(5x-3) only the ^^ (x-1) cancel out... nothing else really does :/
Really? I thought all numbers that are the same like (x + 5) are cancelled?
well if it were (x+5) over (x+5) then it would cancel but they're both on top >.< which was why I was commenting to jhonyy9 easier about how it would be easier if the original wasn't division :P
Ok, then I'm confused. How do I finish solving it then?
(x+5)(x-1) (x-11)(x+5) (x-11)(x+5)^2 ---------- x ---------- = -------------- (5x-3)(x-1) 4(5x-3) 4(5x-3)^2
@poiuyt123 do you can rewrite your exercise newly probably correctly ?
I'm not sure, do I re-distribute the numerator?
err if what I gave wasn't right then might I ask what are the options? :3
sure, it's: 4 over x + 5 4 (x – 1) over x + 5 4 over x – 11 4 (x + 5) over x - 11
err then are you sure it was asking a "divided by" in the original?
oh my gosh, yes I just realized, it Is a multiplication symbol! I'm sorry!:( Will that make it a different process?
lol not too much different just (x+5)(x-1) 4(5x-3) ---------- x ---------- (5x-3)(x-1) (x-11)(x+5)
lol, so This one Is 4 over x - 11 ?
yup :)
Yay, thanks so much! And sorry about the error on my part. :3
it's fine ;)
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