let z and y are two complect numbers such
that:
z= a + bi
y= c+
di
Now let us verify:
sum of
compelx numbers:
(a+ bi) + (c+di) = (a+c) +
(b+d)i
Then , the sum is a complex
number.
Now the
difference:
(a+ bi) - (c+di) = (a-c) +
(b-d)i
The difference is a complex
number.
Now the
product:
(a+bi)*(c+di) = (ac + bci + adi +
bi*di)
= ac + (bc+ad)i -
bd
= (ac-bd) +
(bc+ad)i
The product is a complex
number
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