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Title: Operations on complex numbers in algebraic form
Description: Comprehensive notes and practicals (Problems and Solutions) covering: -Operations on complex numbers in algebraic form

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Let two complex numbers be
given:

z 1  x1  iy1 ;
z 2  x 2  iy2
...


Geometrically:

y z  x  iy
1
1
1
z 3  z1  z 2

o

z 2  x 2  iy2
x

If two complex numbers
are conjugate:

z 1  a  ib,
z 2  а  ib
...


Difference of two complex
numbers:

z 1  x1  iy1 ,
z 2  x 2  iy2
z1  z 2  (x1  x 2 )  i( y 1  y 2 )
...

then their difference will
be an imaginary number:

z1  z 2  i 2b
...

Answers to submit in a
exponential form
Title: Operations on complex numbers in algebraic form
Description: Comprehensive notes and practicals (Problems and Solutions) covering: -Operations on complex numbers in algebraic form