Divide and Simplify this rational expression. MEDAL
factor (a^2-a) = ?
and change division to multiplication ( multiply top with the reciprocal of the divisor ) \[\large\rm \frac{ a }{ b } \div \frac{ c }{ d } = \frac{ a }{ b } \times \frac{ d }{ c}\]
I have a really, really hard time with the parentheses in these problems. Do they change operations at all?
parentheses those are factor form of quadratic equation
I know, but once it is factored, I have a problem using them in division problems. I'm working on the problem and I'm almost done. Would you check my answer when I'm done?
sure!
Is this it?
(I'm so bad at these ^^;)
how did you get that ?
:-)
After switching around everything I had (A-4)(a+3)/2(a=3) times (a+3)(a-1)/2(a-4). I cross multiplied 2(a-4) and (a-4)(a=3) to get (a+3)^2 and cross multiplied the other values to get 2(a-1) Then distributed.
so (a-4)(a+3) = (a+3)^2 ?
That's what I got when I multiplied it by 2(a-4) The a-4s cancelled out and that left 2 and a+3. I suppose it could have been 2(a+3,) though.
mhm i'm confused
i just want to know how u got (a+3)^2 ?? :-)
yep right (a-4)s cancels out :-)
I multiplied the value (a-4)(a+3) by 2(a-4). When the a-4s cancelled, I was left with 2 on one side and a+3 on the other. So, re-evaluating, it wouldn't be (a+3)^2 it would be 2(a+3)
I'm might also make a few errors as I'm under a bit of pressure. My test it timing out :(
*is
mhm you got it right *i guess* :|
So this is the correct answer?
i'm sorry but i'm not allowed to help you 'n ur test that is for you!
I'm not cheating :( I'm just trying to confirm what I think is right before my test times out. I am trying!
It's an openbook.
If it wasn't open book, I wouldn't ask :( I just have a really hard time understanding.
But if you don't agree, I understand. Thanks anyway :(
openbook ) it's not gonna give u the direct answer i'm pretty sure example that is on ur notebook are different from the test
:-) gO_Od luck!
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