If a and b are imaginary cube roots of unity,
then the value of a4 + b28 + 1/ab is
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Step-by-step explanation:
cube roots of unity 1;a;b
x^3-1=0
product of roots =1×a×b
ab=1
sum of roots =a+b+1=0
a^3=1
b^27=1
therefore
the question becomes a+b+1=0
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