How to Solve Rationalizing Imaginary Denominators? (+FREE Worksheet!)
Step by step guide to rationalizing Imaginary Denominators Step 1: Find the conjugate (it’s the denominator with different sign between the two terms. Step 2: Multiply the numerator and denominator by the conjugate. Step 3: Simplify if needed. Rationalizing Imaginary Denominators – Example 1: Solve: \(\frac{2-3i}{6i}\) Solution: Multiply by the conjugate: \(\frac{-i}{-i}\): \(\frac{2-3i}{6i}=\frac{(2-3i)(-i)}{6i(-i) }=\frac{-3-2i}{6}=-\frac{1}{2}-\frac{1}{3} i\) […]
How to Multiply and Divide Complex Numbers? (+FREE Worksheet!)
Learn how to multiply and divide complex numbers into a few simple steps using the following step-by-step guide.
