The figure shows a rhombus and an equilateral triangle joined together. Find (a) ∠C (b) ∠ABD (c) ∠E (d) ∠A
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Answer:
/_ C = 60° as all sides are equal
/_ABD=120° Linear pair
/_E =120° opposite angles are equal
/_ A= 60° 360°- (120°+120°)
=360°-240°=120°
=120÷2=60°
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1
Step-by-step explanation:
B
21
∘
,31
∘
∠BAD=180−78=102
0
In triangle ABC, ∠BAC=∠BCA=51
0
[ABC is an isosceles triangle]
In triangle EDC, angle EDC is 60+78=138
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So, ∠DCE=∠DEC=21
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We know angle BCA is 102
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Out of which angle BCA is 51 deg and angle DCE is 21 deg
Hence the remaining angle, angle ACE is 102−(51+21)=30
0
∠DCE=21
0
∠ACE=30
0
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