show that i^10+i^20+i^30+i^40 is a real number
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Hey friend your answer is in the attachment
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Step-by-step explanation:
Since i^2 = - 1
Now
i^10+i^20+i^30+i^40
=( i^2)^5+(i^2)^10+(i^2)^15+(i^2)^20
=( - 1 )^5+( - 1 )^10+( - 1 )^15+( - 1 )^20
= 1 + 1 + 1 + 1
= 4
Which is a real number
Hence i^10+i^20+i^30+i^40 is a real number
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