दिखाइए की `1/i+1/i^(2)+1/i^(3)+1/i^(4)=0`

Prove that : 1/i-1/i^2+1/i^3-1/i^4=0 .

Simplify: (1 / i) + (1 / i^2) + (1 / i^3) + (1 / i^4)

The value of (1 + i)( 1 + i^(2) ) (1 + i^(3)) (1 + i^(4)) is

Simplify: (1)/(i) + (1)/(i^(2)) + (1)/(i^(3)) + (1)/(i^(4))

Simplify: (1)/(i)- (1)/(i^(2)) + (1)/(i^(3)) - (1)/(i^(4))

find the value of (1)/(i)+(1)/(i^(2))+(1)/(i^(3))+(1)/(i^(4))

Find the value of (1+i)(1+i^(2))(1+i^(3))(1+i^(4))

The value of (1+i)(1+i^(2))(1+i^(3))(1+i^(4)) is a.2 b.0 c.1 d.i

(v) (1-i) ^ (2) (1 + i) - (3-4i) ^ (2)

Prove that: (i) (1-i)^(2)=-2i (ii) (1+i)^(4)xx(1+(1)/(i))^(4)=16 (iii) {i^(19)+((1)/(i))^(25)}^(2)=-4 (iv) i^(4n)+i^(4n+1)+i^(4n+2)+i^(4n+3)=0 (v) 2i^(2)+6i^(3)+3i^(16)-6i^(19)+4i^(25)=1+4i .