What is the value of i^97 - i

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JacalynBoultinghouseidn JacalynBoultinghouseidn

31-12-2014
Mathematics

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What is the value of i^97 - i

Sagot :

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Анонимidn Анонимidn · Answer 1 · 2014-12-31T15:03:54-05:00

Анонимidn Анонимidn

31-12-2014

[tex]if\ i\ is\ the\ imaginary\ unit\ (i=\sqrt{-1}\Rightarrow i^2=-1):\\\\i^{97}-i=i(i^{96}-1)=i(i^{48\cdot2}-1)=i[(i^2)^{48}-1]=i[(-1)^{48}-1]\\\\=i(1-1)=i\cdot0=0\\\\therefore\ \boxed{i^{97}-i=0}[/tex]

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Optimisiticlanaidn Optimisiticlanaidn · Answer 2 · 2020-08-02T21:46:36-04:00

Optimisiticlanaidn Optimisiticlanaidn

02-08-2020

this can also be explained as b on edg

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