Find the modulus of each of the following complex numbers and hence express each of them in polar form: 

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Now , separating real and complex part , we get
……….eq.1
…………eq.2
Squaring and adding eq.1 and eq.2, we get
2 = r2
Since r is always a positive no., therefore,
r = √2,
hence its modulus is √2.
now, dividing eq.2 by eq.1 , we get,


Since
,
and tanθ =
. therefore the θ lies in second quadrant. As
, therefore ![]()
Representing the complex no. in its polar form will be
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