Directions for the next two questions: Answer the questions based on the following diagramIn the following diagram, $$\angle{ABC}$$ = 90° = $$\angle{DCH}$$ = $$\angle{DOE}$$ = $$\angle{EHK}$$ = $$\angle{FKL}$$ = $$\angle{GLM}$$ = $$\angle{LMN}$$A ?->(Show Answer!)

1. Directions for the next two questions: Answer the questions based on the following diagramIn the following diagram, $$\angle{ABC}$$ = 90° = $$\angle{DCH}$$ = $$\angle{DOE}$$ = $$\angle{EHK}$$ = $$\angle{FKL}$$ = $$\angle{GLM}$$ = $$\angle{LMN}$$AB = BC = 2CH = 2CD = EH = FK = 2HK = 4KL = 2LM = MNThe magnitude of $$\angle{FGO}$$ =

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By: anil on 05 May 2019 04.05 pm

The length of FI is twice the length of IG. So, the sides of the triangle FIG are in the ratio 2:1:$$sqrt5$$. So, angle FGO = angle FGI, which is definitely not equal to 30 or 45 or 60. Hence, option D is the answer.

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MCQ-> Directions for the next two questions: Answer the questions based on the following diagramIn the following diagram, $$\angle{ABC}$$ = 90° = $$\angle{DCH}$$ = $$\angle{DOE}$$ = $$\angle{EHK}$$ = $$\angle{FKL}$$ = $$\angle{GLM}$$ = $$\angle{LMN}$$AB = BC = 2CH = 2CD = EH = FK = 2HK = 4KL = 2LM = MN

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