(v)((1+i)/(1-i))^(2)+((1-i)/(1+i))^(2)

If ((1+i)/(1-i))^(2) - ((1-i)/(1+i))^(2) = x + iy then find (x,y).

((1+i)/(1-i))^(2) + ((1-i)/(1+i))^(2) is equal to :

If ((1+i)/(1-i))^(2) - ((1-i)/(1+i))^(2) = x + iy then find (x,y).

((1+i)/(1-i))^(2) + ((1-i)/(1+i))^(2) is equal to :

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

Show that , ((1+i)/(1-i))^2+((1-i)/(1+i))^2 is a real number.

(1+2i)/(1-(1-i)^2)

(1-i)(1+2i)(1-3i)=

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

Express each of the following in the form (a + ib) and find its conjugate: {:((i),(1)/((4+3i)),(ii),(2+3i)^(2),(iii),((2-i))/((1-2i)^(2))),((iv),((1+i)(1+2i))/((1+3i)),(v),((1+2i)/(2+i))^(2),(vi),((2+i))/((3-i)(1+2i))):}