If x = a + b, y = a + b , z = a + b , where , are non-real cube roots of unity, then xyz is equal to
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xyz= (a+b)(a+b)(a+b)
a(a+b)+b(a+b) (xy)
a²+2ab+b²
a(a²+2ab+b²)+b(a²+2ab+b²)
a³+2a²b+ab²+ab²+2a²b+b³
=. a³+b³+4a²b+2ab²
a(a+b)+b(a+b) (xy)
a²+2ab+b²
a(a²+2ab+b²)+b(a²+2ab+b²)
a³+2a²b+ab²+ab²+2a²b+b³
=. a³+b³+4a²b+2ab²
chandanyadav3:
a³+b³+3a²b+3ab²
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