6: Object Selection

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Absolute value of a complex number The absolute value of a complex number a + jb is the distance from the origin (0, j 0) to the point (a, jb) on the complex-number plane. For a + j 0 when a is positive, the absolute value is a. For a + j 0 when a is negative, the absolute value is a. For a pure imaginary number 0 + jb where b is positive, the absolute value is b. If b is negative, the absolute value of 0 + jb is equal to b. Suppose we want to find the absolute value of 22 j 0. This is a pure real number. It is the same as 22 + j 0, because j0 = 0. Therefore, the absolute value of this complex number is ( 22) = 22. What about the absolute value of 0 j34 This is a pure imaginary number. The value of b is 34, because 0 j34 = 0 + j( 34). Therefore, the absolute value is ( 34) = 34. If a complex number a + jb is neither pure real or pure imaginary, the absolute value must be found by going through a little arithmetic. First, we square both a and b separately. Then we add the squares. Finally, we take the positive square root of that sum. We can write this as a formula: