Mark the Correct alternative in the following:

If the complex number z = x + iy satisfies the condition |z + 1| = 1, then z lies on


|z + 1| = 1

|x + iy + 1| = 1


|(1 + x) + iy| = 1



(x + 1)2 + y2 = 1


(x – (-1))2 + (y – 0)2 = (1)2


So, we can say that it is a circle with centre (-1,0) and radius 1

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