Let m be a fixed positive integer and let l be an integer that is not divisible by m Prove the following generalization of Eq ( 5 ) 1 omega l m omega 2 l m omega ( m 1 ) l m 0

Question

Let m be a fixed positive integer and let l be an integer that is not divisible by m   Prove the following generalization of Eq   ( 5 )   1     omega l m     omega 2 l m       omega ( m 1 ) l m   0

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Question

Let m be a fixed positive integer and let l be an integer that is not divisible by m . Prove the following generalization of

Let m be a fixed positive integer and let l be an integer that is not divisible by m $.$ Prove the following generalization of Eq $. (5)$ : $1 + \$ omega lm $+ \$ omega $2$ l m $+ + \$ omega $($ m $1)$ l m $= 0 .$

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