addition of algebra expressions 2a_3b,4b+,5a_8b give me answers this question
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18
Answer:
answeR:
{}
\bf{{\underline{Given}}:}
Given
:
\sf{OD~is~the~bisector~of~∠BOC}OD is the bisector of ∠BOC
\sf\implies{∠BOD=∠COD=x}⟹∠BOD=∠COD=x
\bf{{\underline{To~find}}:}
To find
:
\sf{The~value~of~~‛x’}The value of ‛x’
\sf{~~~~~~~~~~ ∠COD+∠BOD+∠BOF=180°~~~~(Straight~line)} ∠COD+∠BOD+∠BOF=180° (Straight line)
\sf\implies{x+x+20=180}⟹x+x+20=180
\sf\implies{2x+20=180}⟹2x+20=180
\sf\implies{2x=180-20}⟹2x=180−20
\sf\implies{2x=160}⟹2x=160
\sf\implies{x={\dfrac{160}{2}}}⟹x=
2
160
\sf\implies{x={\green{\underline{\boxed{\bf 80°}}}}}⟹x=
80°
\bf\therefore{{\underline{Required~answer}}:}∴
Required answer
:
\sf{x={\green{\underline{\boxed{\bf 80°}}}}}x=
80°
Answered by
0
Answer:
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