If z is a complex number satisfying |Re...

If z is a complex number satisfying `|Re(z)| + |Im(z) = 4,` then |z|` cannot be

A

`sqrt7`

B

`sqrt10`

C

`sqrt(17/2)`

D

`sqrt8`

Verified by Experts

The correct Answer is:

A

Similar Questions

Explore conceptually related problems

z is a complex number such that |Re(z)| + |Im (z)| = 4 then |z| can't be

If z is a complex number satisfying the relation |z+ 1|=z+2(1+i) , then z is

Let z be a complex number satisfying |z+16|=4|z+1| . Then

z is a complex number satisfying z^(4)+z^(3)+2z^(2)+z+1=0 , then |z| is equal to

If z is a complex number satisfying |z^(2)+1|=4|z| , then the minimum value of |z| is

If z is a complex number satisfying z + z^-1 = 1 then z^n + z^-n , n in N , has the value

If z is a complex number satisfying the equaiton z^(6) - 6z^(3) + 25 = 0 , then the value of |z| is

Number of complex numbers satisfying z^3 = barz is

Find the complex number z satisfying R e(z^2) =0,|z|=sqrt(3.)