| 
 | ||||||||||||
| 
 | ||||||||||||
|  | ||||||||||||
| 
 | ||||||||||||
|  | ||||||||||||
| Hi Krys. The important principle is to use the difference of squares principle to your advantage. The square of i is negative one, of course, so (a + bi)(a - bi) = a2 + b2. See how the imaginary part disappears? Although I cannot solve your entire problem for you, I'll solve one that is identical in form to yours to show you how I use this principle. Hope this helps, | ||||||||||||
| 
 | ||||||||||||
|   Math Central is supported by the University of Regina and The Pacific Institute for the Mathematical Sciences. | ||||||||||||