Let u x + y + a [3] b =0 v k - d + b [3] a =0 a, b ∈ R be two straight lines. The…

Mathematics · JEE Advanced · NTA ExamsCo-ordinate Geometry

Let \(\mathrm{u} \equiv \mathrm{x}+\mathrm{y}+\mathrm{a} \sqrt[3]{\mathrm{b}}=0\)\(\mathrm{v} \equiv \mathrm{k}-\mathrm{d}+\mathrm{b} \sqrt[3]{\mathrm{a}}=0\)a, b ∈ R be two straight lines. The equation of the bisectors of the angle formed by k1u – k2v = 0 and k1u + k2v = 0 for non zero real k1 and k2 are :
  1. u = 0
  2. k2u + k1v = 0
  3. k2u – k1v = 0
  4. v = 0

Answer

(A) u = 0, (D) v = 0

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