In triangle H J K HJK H J K , H J = H K HJ = HK H J = HK . Point G G G lies on H J HJ H J such that H G = G K = J K HG = GK = JK H G = G K = J K . Fin...

SSC SSC CGL Tier 2 Medium Congruence and similarity of triangles MCQ

Question

In triangle $HJK$ , $HJ = HK$ . Point $G$ lies on $HJ$ such that $HG = GK = JK$ . Find the degree measure of two-thirds of $(\angle HGK + \angle GKN)$ .

Options

$84^\circ$

$136^\circ$

$90^\circ$

$96^\circ$

triangleisosceles triangleanglesgeometryangle calculation

Solve This Question

Get instant feedback with detailed step-by-step solution

Start Solving →

Continue Practicing

More Congruence and similarity of triangles questions
All SSC topics
Free practice mode

In triangle H J K HJK H J K , H J = H K HJ = HK H J = HK . Point G G G lies on H J HJ H J such that H G = G K = J K HG = GK = JK H G = G K = J K . Fin...

Question

Options

Solve This Question

Continue Practicing

Similar Questions