Find the sum and difference of two complex number a+ib and c+id geometrically.
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Explanation:
is given that
z
1
=a+ib and
z
2
=c+id
Then
z
1
+z
2
=(a+c)+i(b+d)
Now
(z
1
+z
2
) is purely real.
Then the imaginary part has to be 0.
Hence
b+d=0.
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