Complex numbers are useful abstract quantities that can be used in calculations and result in physically meaningful solutions.Unlike real numbers, complex numbers do not have a natural ordering, so there is no analog of complex-valued inequalities. 
 To assemble a complex number, a second number is associated with each real number. 
A complex cardinal is again an ordered pair of absolute numbers (a,b).
We address that fresh cardinal as 
 a + bi 
 The '+' and the i are just symbols for now. 
 We call 'a' the absolute part and 'bi' the abstract part of the complex number. 
 Ex : 
 (2 , 4.6) or 2 + 4.6i ;
(0 , 5) or 0 + 5i ;
(-5 , 36/7) or -5 + (36/7)i  
 Instead of 0 + bi, we address 5i.
Instead of a + 0i, we address a.
Instead of 0 + 1i, we address i. 
 The set of all complex numbers is C. 
Next time we will learn how to solve complex numbers problem like sum, product, multiplication, etc. 
 
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