I'm not sure how to do this, please don't just give the answer and show me how to do it step by step. Divide (9x^4y^3 + 3x^3y^2 - 6x^2y - 12x^2y^4) by -3x^2y
term by term
hey can you use equation editor and right this one again.
Yes, of course, sorry.
\[\frac{9x^4y^3}{-3x^2y}=?\]
Divide \[(9x^4y^3 + 3x^3y^2 - 6x^2y - 12x^2y^4) \] by \[ -3x^2y\]
Also @phi what do you mean "term by term"?
like what i wrote, that is the first term
Oh! Ah, sorry, I must have missed that when I was rewriting for newtonson. How would I be able to find the answer for the term? I haven't done this in a while, I don't remember much.
Welcome to Openstudy; Becayse Satellite73 helped you so much; a natrual thing to do is to hit the "Best Response" button. It is a sort of reward for those who help you :)
I didn't really get any help though?? I was just told term by term and given an equation, I still have absolutely no clue what I'm supposed to be doing.
ah; then I shall help you
Thank you. I would appreciate that.
:)
\[ (9x^4y^3 + 3x^3y^2 - 6x^2y - 12x^2y^4) /(-3x^2y)\]
you can simplify the x and y's by dividing\[x^2y\]. \[9x^4y^3/x^2y=9x^2y^2\]
you basically subtract the exponents
try that for \[3x^3y^2\]
Would it just be 3x(y)?? No more exponents? Since when you subtracted 9x^4y^3, you ended up with 9x^2y^2.. I'm really sorry I'm not picking this up very well.
its okay :) \[3x^3y^2\] -----\[x^2y\] \[x^3/x^2~is~just~x^1\]
Yes. I thought when you only had 1 exponent, they usually took the exponent off since it would just go back to being x anyways.
\[y^5/y^3=y^2\] and yes you are correct; i was just giving an example :)
examples*
Oh, well I'm glad I at least remembered something for this!
I think I know how to do this now, so thank you for helping!
yeah no problem :
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