For any positive integer n, the value of(−√−1)^(4n+3) = ? #complex numbers

Tonton & Download Video Musik Gratis

🏠 Beranda
⬇ DOWNLOAD NOW
Kalau muncul iklan pop-up, tutup lalu klik tombol kembali

Download lagu For any positive integer n, the value of(−√−1)^(4n+3) = ? #complex numbers secara gratis hanya untuk keperluan promosi. Dukung artis favorit kamu dengan membeli musik original di iTunes atau platform resmi lainnya.

🎬 Download Lagu Lainnya

Show that (-√-1)^(4n+3)=1|Complex Number|Class-11|Maths|Aptitude|i^n|12th|Diploma|B.Tech|B.E. Show that (-√-1)^(4n+3)=1|Complex Number|Class-11|Maths|Aptitude|i^n|12th|Diploma|B.Tech|B.E.
Evaluate the following: `\ (-sqrt(-1))^(4n+3), ninNN` Evaluate the following: `\ (-sqrt(-1))^(4n+3), ninNN`
The value of (−√−1)^(4n−3) , where n∈N , is …………………………………….. . The value of (−√−1)^(4n−3) , where n∈N , is …………………………………….. .
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` .
`(-i)^(4n+3)`, where n Is a positive integer. `(-i)^(4n+3)`, where n Is a positive integer.
Show that `(-sqrt(-1))^(4n+3) =i`, where n is a positive integer. Show that `(-sqrt(-1))^(4n+3) =i`, where n is a positive integer.
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 In Polar - De Moivre Complex Numbers In Polar - De Moivre's Theorem