Find the value of the sum -n-15in-in-2- where i-1

∑_n=1^5(i^n+i^n+2)=∑_n=1^5(i^n+i^n.i^2)=∑_n=1^5(i^n+i^n.( 1))=∑_n=1^5(0)=0 ...

You visited us 3 times! Enjoying our articles? Unlock Full Access!

Iota

Find the valu...

Question

Find the value of the sum $5 \sum n = 1 (i^{n} + i^{n + 2})$ , where $i = \sqrt{- 1}$

Open in App

Solution

Suggest Corrections

Similar questions

5 \sum n = 1 (i^{n} + i^{n + 2})

i = \sqrt{- 1}

13 \sum n = 1 (i^{n} + i^{n + 1})

i = \sqrt{- 1}

11 \sum n = 2 (i^{n} + i^{n + 1})

i = \sqrt{- 1}

\sum_{n = 1}^{13} (i^{n} + i^{n + 1})

i = \sqrt{- 1}

13 \sum n = 1 (i^{n} + i^{n + 1})

i = \sqrt{- 1}

Join BYJU'S Learning Program