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Prove that:(a - b)3 + (b – c)3 +(c - a)3 = 3(a - b)(b – c)(c-a) |
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Answer» Step-by-step explanation: (a - B)3 + (b – c)3 +(c - a)3 = 3(a - b)(b – c)(c-a) LHS⇒ ⇒(a - b)3 + (b – c)3 +(c - a)3 ⇒3(a - b)(b – c)(c-a) {took 3 COMMON} = RHS since LHS = RHS hence proved. |
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