major help..? Simplify completely quantity x squared minus 4 x plus 4 over quantity x squared plus 10 x plus 25 times quantity x plus 5 over quantity x squared plus 3 x minus 10
Alright, this one is similar to your previous query.
Lets go over this step by step.
We have \[{(x ^{2}-4x+4)(x+5)}/({x ^{2}+10x+25)(x ^{2}+3x-10)}\]
hold on a second..i don't think the question you wrote is right..
In the numerator write the first term as \[(x-2)^{2}\]
oh yes its ight I see what you did there okay.
Now in the denominator, write the first term as \[(x+5)^{2}\] and the second term as \[(x+5)(x-2)\]. You can do this using the method I described in your last post (if you remember, otherwise I will be happy to point it out again)
Now you have simplified the entire expression, and all that remains is to simply cancel out the same terms from the numerator and the denominator!
is it okay if you work it all out in one because Its hard for me to do it step by step, I have to see the whole thing. idk if you know what I mean?
i have to explain it to myself i really don't know how to put it in words to tell what i mean haha-_-
Hehe I really don't know what you mean, but do you have a problem understanding a particular step? We can go over it again till you are sure you get it.
can you write how to get the answer all at once? that's what i mean. i understand better if everything is there all at once i tend to explain it to myself better and i get confused if we go one by one.
Hey I can do that, alright, its just that I will have to write all the equations again (and that's not a quick thing to do, lol). But I can explain it in writing, if you are fine with that.
yes thank you.
Start off by writing the question as I wrote it. Then consider one quadratic term at a time. Leave the other term (x+5) as it is. Now write the numerator as \[(x-2)^{2}(x+5)\] Now write the denominator as \[(x+5)^2(x+5)(x-2)\] You get this by using the method I described in your last post. No just cancel the same terms from the numerator and the denominator!
Did you understand it now?
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