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Q.

System of equations |z + 3| - |z - 3| = 6 and |z - 4| = r, where r∈R+ has

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a

one solution if r > 1

b

one solution if r < 1

c

two solutions if r = 1

d

at least one solution

answer is A.

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Detailed Solution

Equation |z + 3| - |z - 3| = 6 represents a ray to the right of complex number '3'.|z - 4| = r represents a circle whose center is 4 and radius r.when radius of circle r = 1, it cuts ray at two points '3' and '5'.For radius r < 1, circle cuts ray at two points.when radius of circle r > 1, it cuts ray at only one point.
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System of equations |z + 3| - |z - 3| = 6 and |z - 4| = r, where r∈R+ has