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Factor m^4-9n^4
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You cant there are no common facotrs
this is basically the difference of 2 squares... \[(a -b)(a + b) = a^2 - b^2\] you need to identify a and b
So would it be (m^2-3n^2) and (m^2+3n^2)
yes... but \[m^2 - 3n^2\] is still the difference of 2 squares
So is that the answer times 2
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well the 1st factorisation is \[(m^2 - 3n^2)(m^2 + 3n^2)\] the 1st binomial is still the difference of 2 squares so its \[(m - \sqrt{3}n)(m + \sqrt{3}n)(m^2 + 3n^2)\]
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