ln ΔABC, BD ⊥ AC at D. $$x$$ is a point on BC such that ∠BEA = $$x$$°. If ΔEAC = 62° and ΔEBD = 60°, then the value of $$x$$ is:
A. 78°
B. 68°
C. 76°
D. 92°
Answer: Option D
Solution (By Examveda Team)

$$x$$ = 180° - (60° + 28°) = 92°
A. 78°
B. 68°
C. 76°
D. 92°
Answer: Option D

A. $$\frac{{23\sqrt {21} }}{4}$$
B. $$\frac{{15\sqrt {21} }}{4}$$
C. $$\frac{{17\sqrt {21} }}{5}$$
D. $$\frac{{23\sqrt {21} }}{5}$$
In the given figure, ∠ONY = 50° and ∠OMY = 15°. Then the value of the ∠MON is

A. 30°
B. 40°
C. 20°
D. 70°
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