Respuesta :
27m^3+64n^3 is an example of the sum of two cubes.
There's a factoring formula for that: a^3 + b^3 = (a + b)(a^2 - ab + b^2.
Thus, 27m^3+64n^3 = (3m + 4n) ( 9m^2 - 12mn + 16n^2).
Could also find this out by dividing 3m+4n into 27m^3+64n^3.
There's a factoring formula for that: a^3 + b^3 = (a + b)(a^2 - ab + b^2.
Thus, 27m^3+64n^3 = (3m + 4n) ( 9m^2 - 12mn + 16n^2).
Could also find this out by dividing 3m+4n into 27m^3+64n^3.
Answer:
SOLUTION: (3m - 4n)(9m^2 + 12mn + 16n^2)
Step-by-step explanation:
27m^3 - 64n^3
(3m - 4n) ((3m)^2 + (3m)(4n) + (4n)^2)
SOLUTION: (3m - 4n)(9m^2 + 12mn + 16n^2)
** I think you might have switched added instead of subtracted.