Can someone help to do this factoring difference of cube?
16)
use the identity a^3 - b^3 = (a - b)(a^2 + 2ab + b^2)
I know, but idk this one because when i do i get (a^4-b^4)(a^8+a^4b^4+b^4)
What i need to do next
3a^6 - 3b^6 = 3(a^6 - b^6) = 3 [ (a^2)^3 - (b^2)^3)] now use the above identity but replace the a and b by a^2 and b^2
= 3[(a^2 - b^2)(a^4 + 2a^2b^2 + b^4)]
ok so far?
Sorry but i was asking about another one, that has ^12
Can u help me?? @welshfella
I'd suggest you post only one problem at a time, to eliminate this sort of confusion.
@mathmale i wrote that i need help with 16) . Sorry, I couldnt take different photo
In Problem 16 you have two terms, each of which has the same coefficient (1.2). Factor out this 1.2. You can treat the result as a "difference of squares." The appropriate formula would be a^2 = b^2 = (a+b)(a-b). Apply this concept to a^12 - b^12.
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