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If `n` is any positive integer, write the value of `(i^(4n+1)-i^(4n-1))/2` .
If n is any positive integer, write the value of i^4n+1-i^4n-1/2|Complex numbers|11|Term 1|RD Sharma
Evaluate `(i^(4n+1) - i^(4n-1))`.
Express it in the form of a+ib:- i^4n+1- i^4n-1/2 |class 11|maths solution complex number
For a positive integer n, what is the value of `i^(4n+1)` ?
(-i)^(4n+3), where n Is a positive integer. Then prove that it is equals to i | 11 | COMPLEX NUM...
If n is a positive integer, then which of the following relations is false (1) i^4 n=1 (2) i^4 n-...
`(-i)^(4n+3)`, where n Is a positive integer.