Represent the complex numbers
`2-2i`

Answer

To represent the complex number \( 2 - 2i \) on the complex plane, we follow these steps:

### Step 1: Identify the real and imaginary parts
The complex number is given as \( 2 - 2i \). Here, the real part \( a \) is \( 2 \) and the imaginary part \( b \) is \( -2 \).

### Step 2: Draw the complex plane
Draw a two-dimensional Cartesian coordinate system. The horizontal axis represents the real part, and the vertical axis represents the imaginary part.

### Step 3: Mark the real part on the real axis
Locate the point \( 2 \) on the horizontal (real) axis. This is where the real part of the complex number is represented.

### Step 4: Mark the imaginary part on the imaginary axis
Locate the point \( -2 \) on the vertical (imaginary) axis. This represents the imaginary part of the complex number.

### Step 5: Plot the point
From the point \( 2 \) on the real axis, move vertically down to \( -2 \) on the imaginary axis. Mark this point. The coordinates of this point are \( (2, -2) \).

### Step 6: Label the point
Label the point as \( 2 - 2i \) to indicate that it represents the complex number.

### Final Representation
The complex number \( 2 - 2i \) is represented by the point \( (2, -2) \) on the complex plane.

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