Question

draw ( in complex plane )
Re(z)=|z|

Answer 1

That can't be graphed without any numerical values.

Answer 2

it can be graphed :D

Answer 3

Closest thing would be:
\[\Re(z) \ge 0\]
Which would look something like this:

Answer 4

Wow LaTeX.

Re(z) >_ 0

:/

Answer 5

u draw it in the real plane not complex :D

Answer 6

oh , thx for the medal xD

Answer 7

Np. :P

Answer 8

it changed my colour :)

Answer 9

Yeah you turn yellow at 50, Gold at 75, and green at 90. :3

Answer 10

:)

Answer 11

i tried to solve it but not sure could u plz check my solution ?
@jim_thompson5910 @ganeshie8 @ParthKohli @jdoe0001 @Nurali @zepdrix

Answer 12

if all we care about is that Re(z) = |z|, then the imaginary part of z could be anything we want. So it could be positive or negative.

Answer 13

Re(z)=|z|
x = sqrt (x^2+y^2)
x^2=x^2+y^2
y^2=0
|y|=0

Answer 14

that's why the graph is essentially the right half-plane shaded.

Answer 15

only x-axis seems to be the region right ?

Answer 16

a little imagination tells me that there's no imaginary part.

why?

the line joining the origin to the re-axis is equal in length as the line joining the complex number graphed.

Answer 17

@jim_thompson5910 ?
so what it could be ?

Answer 18

so im i right ?

Answer 19

What does the real part represent in the complex plane? what does |z| represent?

You want all complex numbers such that the value of the real part is equal to the length of line formed by the complex number from the origin .

Answer 20

does this diagram help you in any way

Answer 21

i already know that i just wanna check my answer a bove if u can see it :D

Answer 22

any help ?

Answer 23

@Mashy