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(1)/(1+2 omega)-(1)/(1+omega)+(1)/(2+ome...

`(1)/(1+2 omega)-(1)/(1+omega)+(1)/(2+omega)=` `1. omega\*2. omega^(2) \* 3. a^(2)+b^(2) \*4. 0 `

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(1)/(2+omega)+(1)/(1+2 omega)=(1)/(1+omega)

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(1)/(1+2 omega)+(1)/(2+omega)-(1)/(1+omega)=0

det [[1, omega, omega^(2) omega, omega^(2), 1omega^(2), 1, omega]]

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If omega_(1) is complex cube root of that (1)/(a+omega)+(1)/(b+omega)+(1)/(c+omega)=2 omega^(2) and (1)/(a+omega^(2))+(1)/(b+omega^(2))+(1)/(c+omega^(2))=2 omega then the value of (1)/(a+1)+(1)/(b+1)+(1)/(c+1)=

If omega_(1) is complex cube root of that (1)/(a+omega)+(1)/(b+omega)+(1)/(c+omega)=2 omega^(2) and (1)/(a+omega^(2))+(1)/(b+omega^(2))+(1)/(c+omega^(2))=2 omega then the value of (1)/(a+1)+(1)/(b+1)+(1)/(c+1)=