Show that equation (a^2)/(x-a')+(b^2)/(x-b')+(c^3)/(x-c')+......+(k^2)/(x-k')=x-mWhere a ,b,c…….k, m,a',b',c'…….k' are allreal numbers , cannot have a non real root .

Show that equation (a^2)/(x-a')+(b^2)/(x-b')+(c^3)/(x-c')+......+(k^2)

1.	Show that equation (a^2)/(x-a')+(b^2)/(x-b')+(c^3)/(x-c')+......+(k^2)/(x-k')=x-mWhere a ,b,c…….k, m,a',b',c'…….k' are allreal numbers , cannot have a non real root .
Answer» ANSWER :This is a CONTRADICTION . `therefore` The GIVENEQUATION cannot have NON -real roots .

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Show that equation (a^2)/(x-a')+(b^2)/(x-b')+(c^3)/(x-c')+......+(k^2)/(x-k')=x-mWhere a ,b,c…….k, m,a',b',c'…….k' are allreal numbers , cannot have a non real root .

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