What is the conjugate of the following complex number: 6 - 2i
@Ultrilliam
Ok the first step is that you rewrite (6 - 2i) into
> \[2\times 3 - 2i\]
next you factor out the common term (2 for this question) \[2(3-i)\]
If you rewrite this in standard complex form you would get the same answer as orignal, are there any answer choices?
no
ok since you can't factor \[6 - 2i\] any further, you instead flip the subtraction with the opposite term, addition.
This gives you an answer of \[6+2i\]
All you do is negate the term with "i"
hope this helps.
preciate it
np
Find the quotient (using complex conjugates) 1 over 6-2i
have you understood it what mean conjugate ? \[\frac{ 1 }{ 6 -2i } = \] - so when there is a term with ,,i" in denominator we need eliminate it - so in this way we need multiplie top and bottom by conjugate of denominator how you think what maybe the conjugate of 6 -2i ? use these above wrote @Laylalyssa any idea here pls. ? do you know the way ?
@supie any idea here pls ?
nah me no know the way
have you learn about complex numbers ?
uhh no..
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