If ω,ω^2 are complex roots of unity of value of (a+b)(a+bω)(a+bω^2) is

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The value of (a+bω+cω^2)/(c+aω+bω^2 ) where ω is a complex cube root of unity, is The value of (a+bω+cω^2)/(c+aω+bω^2 ) where ω is a complex cube root of unity, is
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if ω and ω2 are the non real cube roots of unity and [1/(a+ω)]+[1/(b+ω)]+[1/(c+ω)]=2ω2 | Complex no if ω and ω2 are the non real cube roots of unity and [1/(a+ω)]+[1/(b+ω)]+[1/(c+ω)]=2ω2 | Complex no
4.ii) show that: xyz = a³ + b³ If x=a+b, y=aω+bω², z=aω²+bω. complex cube root unity xyz= a^3 + b^3 4.ii) show that: xyz = a³ + b³ If x=a+b, y=aω+bω², z=aω²+bω. complex cube root unity xyz= a^3 + b^3
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