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Which complex number will be located above the real axis and to the left of the imaginary axis? a)4i b)2-4i c) 4i-1 d) -1-2i
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It will be above the real axis if the coefficient of the \(i\) term (i.e. the imaginary part) is positive. Furthermore, it will be to the left of the imaginary axis if the real part (the number not multiplied by \(i\)) is negative. Now, which of those complex numbers has a positive imaginary part AND a negative real part? :-)
That is, we want \(a+bi\) so that \(a<0\) and \(b>0\). Which of those four choices is of this form?
IKR
above real axis = positive real number to left of imaginary axis = negative complex part
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