Math, asked by reena8080158557, 2 months ago

pls solve very urgent​

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Answers

Answered by shubhamtadiyal2005
0

Answer:

It is given that O is the centre of the circle and ∠DAB=50

o

We know that the radii of the circle are equal

OA=OB

From the figure we know that

∠OAB+∠OBA+∠AOB=180

o

By substituting the values

50

o

+50

o

+∠AOB=180

o

On further calculation

∠AOB=180

o

−50

o

−50

o

By subtraction

∠AOB=180

o

−100

o

So we get

∠AOB=80

o

From the figure we know that AOD is a straight line

It can be written as

x=180

o

−∠AOB

By substituting the values

x=180

o

−80

o

By subtraction

x=100

o

We know that the opposite angles of a cyclic quadrilateral are supplementary

So we get

∠DAB+∠BCD=180

o

By substituting the values

50

o

+∠BCD=180

o

On further calculation

∠BCD=180

o

−50

o

By subtraction

y=∠BCD=130

o

Therefore the value of x is 100

o

and y is 130

o

.

Step-by-step explanation:

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