4. 4 Practice Complex Numbers Answers \/\/FREE\\\\
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One of the most important conclusions to be derived from basic complex number theory is that the product of any two complex numbers can be simplified using the rules of adding magnitudes and finding the sum and difference of angles.
At this point you should be familiar with the fundamental rules of multiplying and dividing real numbers. But there's still so much more to understand about complex numbers. After all, as you know, adding is not the same as adding magnitudes, and subtracting is not the same as subtracting magnitudes, and so on.
Real numbers were pretty easy to understand, and it's not too surprising that we can do the same thing with complex numbers. What I couldn't figure out was why you would multiply these two complex numbers together. But, I realized that T may be the answer. I've forgotten almost all of my math, but I know that multiplication is a way of taking the positive part of a number and putting it on the bottom and the negative part of a number and putting it on top. So, that's just what we have to do. Multiplication is just a fancy way of doing the same thing with add and subtract. d2c66b5586