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If locus of point P(z) in complex plane is |z+z_(1)|+|z+z_(2)|=4 where A represents z_(1) as (1,0) and B represents z_(2) as (-1, 0) and Q(omega) is moving point inside the locus of P(z) such that all internal angle bisectors of triangle /_\PAB concurrent at Q. Then, answer the following questions if |omega-omega_(1)|+|omega-omega_(2)|=2 If minimum value fo |omega-z_(1)|+|omega-z_(2)| is equal to m, then [m] is (where [.] denotes greatest integer part) |
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Answer» 1 Now, `2ae=2xxsqrt(2/3)` `|z_(1)-z_(2)|=2` `:.[m]=2( :' m LT |z_(1)-z_(2)|)` |
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