The region represented by {z = x + iy $ \in $ C : |z| – Re(z) $ \le $ 1} is also given by the inequality : {z = x + iy $ \in $ C : |z|

Question

The region represented by
{z = x + iy $ \in $ C : |z| – Re(z) $ \le $ 1} is also given by the
inequality : {z = x + iy $ \in $ C : |z| – Re(z) $ \le $ 1}

y² $ \le $ $2\left( {x + {1 \over 2}} \right)$

y² $ \le $ ${x + {1 \over 2}}$

y² $ \ge $ 2(x + 1)

y² $ \ge $ x + 1

Solution

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