यदि ` (If) z = (| 2 + 3i |) ^ 2 (| 3 - 4i | ) ^ 3 ` तो |z| =

If z = ((sqrt3 + i) ^(3) ( 3i + 4) ^(2))/( ( 8 + 6 i ) ^(2)), then |z| is equal to

If z_1 = 4 - 7i , z_2 = 2 + 3i and z_3 = 1 + i show that z_1 + (z_2 + z_3) = (z_1 + z_2)+z_3

The descending order of the moduli of z_(1) = (3 - 4i) (4 + 3i) , z_(2) = (3 + 4i)/(1 +i) , z_(3) = ((3 + i) (2- i))/(1+ i) , z_(4) = 5 + 12 i is

If z = (3sqrt7 +4i)^2(3sqrt7-4i)^3 then Re(z) =

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

If z (2- 2 sqrt3i)^(2)= i(sqrt3+i)^(4) , then arg(z)=

If z 1 =5+3i and z 2=2−3i Find z 1+z 2 ​

If z_(1) = 1 - 3i, z_(2) = -4i and z_(3) = 5, show that (z_(1) + z_(2)) + z_(3) = z_(1) + (z_(2) + z_(3))

If z = ((sqrt(3) + i)^(3) (3i+4)^(2))/((8 + 6i)^(2)) , then |z| is equal to