How to I go about solving this question? given that the answer is in polar form z+3−i = 4z+9−19i, where (z+3-i) is a conjugate
@ineedhelpwithmatrices What are the instructions for this problem as given in your text?
@Directrix, the instructions are "Solve for z, and give your answer in the form a+bi."
Just solve for z like you would a normal linear equation. Get all of your z's on one side and everything else on the other z+3−i = 4z+9−19i -3z = -3 -9 + i - 19i -3z = -12 - 18i now divide both sides by -3 z = -12/-3 - 18i/-3 = 4 + 6i
but don't you have to find the following conjugate of z+3-i? @BangkokGarrett
Are you supposed to solve for z? If so, that's what I've done. I don't see what a conjugate has anything to do with solving for z here.
Conjugates are usually used for dealing with imaginary numbers in the denominator of a fraction.
well the first eqn looks like this: |dw:1383416187722:dw|
what? you don't have ANY fractions like that in your original posting.
You're mixed up on terminology. The CONJUGATE of 2 - i is 2 + i The CONJUGATE of 5 + 3i is 5 - 3i
My bad
So, I have no idea what your question is. What exactly is the equation given and the instructions?
|dw:1383416431329:dw|
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