81w^6-3p^6 factor medals given
lol not again...this is based on the same formula..why not try it urself ?
I have tried. I just can't get the right answer. All the ones I have posted I have done several times on my own.
take the 3 out
look for common factors first, you finish it
3(27w^6-p^6)
this is why you should be familiar with the squares and cubes of the numbers 1-12
so its easy to find patterns.
or \[(9w^3-\sqrt{3}p^3)(9w^3+\sqrt{3}p^3)\]
3(3w^2-p^2)(9w^4+3w^2*p^2+p^4) thats it
\[a^2-b^2=(a-b)(a+b)\]
even then that first difference of sqaures should be factored further
you also have a different of cubes formula and a sum of cubes formula
3w^2 -p^2 , shouldnt leave as this, everything should be linear or irreduciable quadratic.
whats the problem with my answer then? \[a ^{3}-b ^{3}=(a ^{2}+ab+b ^{2}) (a-b)\]
thanks guys. all these formulas! I can't keep up.
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