i^(107)+i^(112)+i^(117)+i^(122)=0

Show that : i^(101)+i^(102)+i^(103)+i^(104)=0

i^(107)+i^(220)+i^(241)+i^(362)=

The value of i^(0)+i^(1)+i^(2)+i^(3)+i^(4) is

Prove that: (i) 1+i^(2)+i^(4)+i^(6)=0 (ii) 1+i^(10)+i^(100)+i^(1000)=2 (iii) i^(104)+i^(109)+i^(114)+i^(119)=0 (iv) 6i^(54)+5i^(37)-2i^(11)+6i^(68)=7i (v) (i^(592)+i^(590)+i^(588)+i^(586)+i^(584))/(i^(582)+i^(580)+i^(578)+i^(576)+i^(574))=-1

Find the value of i^(73)+i^(74)+i^(75)+i^(76) (A) 0 (B) 2 (C) 2i (D) -2i

The value of i - i^(2) + i^(3) - i^(4) +.......-i^(100) is equal to a)i b)-i c)1-i d)0

Prove that : i^104+i^109+i^114+i^119=0 .

If z=((sqrt3)/(2)+(i)/(2))^(107)+((sqrt3)/(2)-(i)/(2))^(107), then what is the imaginary pary of z equal to?

Byusing binomial theorem evaluate (i) (107)^(5) , (ii) (55)^(3)

Byusing binomial theorem evaluate (i) (107)^(5) , (ii) (55)^(3)