How do you get the quotient of this. (x^6+y^6 )÷(x+y)
i dont think it's factorable :/ you'll have to go with long division sorry
Ha ha ha.. After a long struggle you wrote this??
You can get..
hmm it's complicated with long division too
What should I do?
See, \[(x^2)^3 + (y^2)^3 = (x^2+y^2)(x^4 + y^4 - x^2y^2)\]
I got that one. That is from the sum of two cubes. but what should I do next?
I am not finding any strong way to do that.. But let me go by long division method..
did you got something?
\[\large \color{green}{Quotient = x^5 -x^4y + x^3y^2-x^2y^3 + xy^4 - y^5}\] And, \[\large \color{blue}{Remainder = 2y^6}\]
I found this by using Long Division Method.. I think it could be more simpler to solve this if it was: \(x^6 - y^6\)
How did you divide it?
It is a long division method.. How can I show you I am not getting..
could you please show me step by step on how did you get the quotient. please... :)
@waterineyes
I show you step by step but It may take time..
Thank you :)
I am really confused with this :)
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