Math, asked by candyrcotton, 17 days ago

plz solve this urgently​

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Answered by amrita2006dash
4

Answer:

(i) 25

(ii)310

Step-by-step explanation:

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Answered by saichavan
36

  \sf\angle \: BOD =  \angle \: BD....( \because \: Measure \: of \: an \: arc \: equal \: to \: its \: corresponding \: central \: arc)

 \sf \angle \: BD = 50 {}^{ \circ}

 \sf \therefore \angle \: BCD =  \dfrac{1}{2} m(arc \: BD)

  \sf\therefore \angle \: BCD =  \dfrac{1}{ \cancel2}  \times \cancel{ 50}

 \sf \implies \:  \angle \: BCD = 25 {}^{ \circ}

 \sf \: m(arc \: BAD) + m(arc \: BD) =  {360}^{ \circ} (measure \: of \: circle \: )

 \sf \therefore \: m(arc \: BAD) +  {90}^{ \circ}  =  {360}^{ \circ}

 \sf \therefore \: m(arc \: BAD) =  {360}^{ \circ}  -  {90}^{ \circ}

 \sf \implies \: m(arc \: BAD) =  {270}^{ \circ}

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