Complex Number Calculator

How to Use the Complex Number Calculator

Step 1: Enter the First Complex Number

Begin by entering the first complex number into the calculator. You will need to input both the real part and the imaginary part:

• Real Part: Type in the real component of the first complex number in the field labeled “First Number – Real Part”.
• Imaginary Part: Enter the imaginary component into the field labeled “First Number – Imaginary Part”.

Ensure that both parts are numeric values, as they are required inputs. You can use any numeric value, including decimals.

Step 2: Enter the Second Complex Number

Next, move on to input the second complex number. Similar to the first one, this requires both the real and imaginary parts:

• Real Part: Input the real component of the second complex number in the field labeled “Second Number – Real Part”.
• Imaginary Part: Provide the imaginary component in the field labeled “Second Number – Imaginary Part”.

Both these fields are also mandatory, and you should enter them as numeric values.

Step 3: Select the Operation

Now it’s time to choose the operation you wish to perform on the complex numbers. The calculator provides a selection of operations:

• Addition (+)
• Subtraction (-)
• Multiplication (×)
• Division (÷)

Select the desired operation from the dropdown menu labeled “Operation”. This is a required field, so choose carefully based on the calculation you wish to perform.

Step 4: View the Results

Upon completing your input, the calculator will compute the result based on the selected operation. You will receive the following information:

• Result – Real Part: Displays the real component of the result with a precision of four decimal places.
• Result – Imaginary Part: Shows the imaginary component of the result with four decimal places, appended with an ‘i’.
• Magnitude: The magnitude of the resulting complex number will be presented, rounded to four decimal places.
• Phase (in radians): This indicates the phase angle of the result, expressed in radians and rounded to four decimal places.

Review these outcomes to understand the resulting complex number after operations are applied.