If `m_1,m_2,m_3 and m_4` respectively denote the moduli of the complex numbers `1+4i,3+i,1-i and 2 -3i` , then the correct one , among the following is

If alpha_1,alpha_2,alpha_3 respectively denote the moduli of the complex number -i,1/3(1+i) and -1 +i , then their increasing order is

Plot the points represented by the complex numbers 1+i, 2+i, 2+3i, 1+3i

Find the modulus of the complex number (1/(1-2i)+3/(1+i)) ((3+4i)/(2-4i))

In the Argrand plane, the points represented by the complex numbers 1+2i,2+3i and -4-3i form

Simplify -2i(3+i)(2+4i)(1+i) and obtain the modulus of that complex number.

The ascending order of the moduli of the complex numbers z_1=1 +I,z_2=1 +2i,z_3=(1-i)/(sqrt(2)),z_4=3+4i is

If m_(1), m_(2), m_(3) and m_(4) are respectively the magnitudes of the vectors a_(1) = 2i - j + k, a_(2) = 3i - 4j - 4k, a_(3) = i + j - k and a_(4) = - i + 3j + k then the correct order of m_(1), m_(2), m_(3), m_(4) is :

If the complex numbers z_1 , z_2, z_3 and z_4 denote the vertices of a square taken in order. If z_1 = 3+4i and z_3 = 5+ 6i , then the other two vertices z_2 and z_4 are respectively a) 5+4i, 5+6i b) 5+4i, 3+6i c) 5+6i, 3+5i d) 3+6i, 5+3i

The principal argument of the complex number ((1 + i sqrt(3))^(2))/(4i(1 - i sqrt(3))) is