In the given figure, find <a,<b,<c,<d
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Answer:
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Step-by-step explanation:
Here, AOB,COD,EOF are triangles.
Then by angle sum property,
∠a+∠b+∠AOB=180o...(i),
∠c+∠d+∠COD=180o...(ii)
and ∠e+∠f+∠EOF=180o...(iii).
Also, AOB,COD and EOF are straight lines.
Then, ∠EOF=∠BOC ...[Vertically opposite angles].
So, ∠AOB+∠COD+∠BOC(=∠EOF)=180o...(iv) ...[Straight line].
Then, (i),(ii) and (iii),
∠a+∠b+∠AOB+∠c+∠d+∠COD+∠e+∠f+∠EOF=180o×3=540o
⟹ ∠a+∠b+∠c+∠d+∠e+∠f+∠AOB+∠COD+∠EOF=540o ....[Substitute (iv)]
⟹ ∠a+∠b+∠c+∠d+∠e+∠f+180o=540o
⟹ ∠a+∠b+∠c+∠d+∠e+
Answered by
1
Answer:
Answer:
a=75°
b=75
c=60
d=110
Step-by-step explanation:
a (verticaally opposite angle)
b(alternate angle)
c= 180-120(cointerior angle)
d=180-60 (straight line)
I hope this is helpful
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