The Locus Of Z Satisfying The Inequality 

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Question

The locus of z satisfying the inequality 

Solution

Correct option is

SIMILAR QUESTIONS

Q1

 then absolute value of 

Q2
Q3

Shaded region is given by

                                                         

Q4

For complex numbers z1, z2 and z3 satisfying  are the vertices of a triangle which is 

Q5

If the points z, – iz and 1 are collinear then z lies on

 

Q6
Q7

Let a, b, c be three points lying on the circle  

Q8

A particle P starts from the point It moves first horizontally away from the origin by 5 units and then vertically away from the origin by 3 units to reach a point z1. From z1 the particle moves  units in the direction of   and then its moves through an angle  in the anticlockwise direction on a circle with centre at origin, to reach point z2. The point z2 is given by

Q9

If the roots of complex cube root of unity) are plotted in the argand plane, then these roots lie on

Q10

For any two complex numbers