" If "z=(1)/((2+3i)^(2))," then "|z|=

If z_(1)=2+3i and z_(2)=3+2i , then |z_(1)+z_(2)| is equal to

Q.Let z_(1),z_(2),z_(3) be three vertices of an equilateral triangle circumscribing the circle |z|=(1)/(2), if z_(1)=(1)/(2)+sqrt(3)(i)/(2) and z_(1),z_(2),z_(3) are in anticlockwise sense then z_(2) is

if z_(1)=3+i and z_(2) = 2-i, " then" |(z_(1) +z_(2)-1)/(z_(1) -z_(2)+i)| is

if z_(1)=3+i and z_(2) = 2-i, " then" |(z_(1) +z_(2)-1)/(z_(1) -z_(2)+i)| is

if z_(1) =2+3i and z_(2) = 1+i then find, |z_(1)+z_(2)|

if z_(1) =2+3i and z_(2) = 1+i then find, |z_(1)+z_(2)|

If z_(1) = 3+ 2i and z_(2) = 2-i then verify that (i) bar(z_(1) + z_(2)) = barz_(1) + barz_(2)

If z_(1) = 3+ 2i and z_(2) = 2-i then verify that (i) bar(z_(1) + z_(2)) = barz_(1) + barz_(2)