Question

write all of the complex numbers that are graphed in the complex plane shown.
a: \boxed{} + \boxed{}i
b: \boxed{} + \boxed{}i
c: \boxed{} + \boxed{}i
d: \boxed{} + \boxed{}i
done

Explanation:

Step1: Analyze Point A

In the complex plane, the real part is the x - coordinate and the imaginary part is the y - coordinate. For point A, the x - coordinate is - 2 and the y - coordinate is 3. So the complex number is $-2 + 3i$.

Step2: Analyze Point B

For point B, the x - coordinate is - 1 and the y - coordinate is - 1. So the complex number is $-1+(-1)i=-1 - i$.

Step3: Analyze Point C

For point C, the x - coordinate is 4 and the y - coordinate is - 4. So the complex number is $4+(-4)i = 4-4i$.

Step4: Analyze Point D

For point D, the x - coordinate is 5 and the y - coordinate is 0. So the complex number is $5 + 0i=5$.

Answer:

A: \(-2 + 3i\)
B: \(-1 - i\)
C: \(4 - 4i\)
D: \(5+0i\) (or \(5\))