Give the factorization of 64a³-343b³ ?
64a3–343b3=(4a)3–(7b)3 We know that x3–y3 =(x–y)(x2+xy+y2) ∴(4a)3–(7b)3=(4a–7b)[(4a)2+(7b)(4a)+(7b)2] =(4a–7b)(16a2+49b2+28ab)
Factorize 64a3–343b3
Factorization of 64a3–343b3 is:
Factorize:
64a3−b3