in the given figure O is the centre of the circle find angle CBD
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angle c = 90 ( angle formed in a semi circle is always 90)
angle A = angle B (angle formed by same cord are equal )
angle B = x
angle A + angle B + angle C = 180
x + 2 x = 180 -90
3 x = 90
x = 90/3
x = 30
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angle A = angle B (angle formed by same cord are equal )
angle B = x
angle A + angle B + angle C = 180
x + 2 x = 180 -90
3 x = 90
x = 90/3
x = 30
HOPE THIS WILL HELP YOU
mark me brainlist !!!
priya31876:
thaks
Answered by
8
Heyy mate ❤✌✌❤
Here's your Answer...
⤵️⤵️⤵️⤵️⤵️⤵️⤵️
Given;
AOC =100.
By the theorm,
Angle Substended at the semisircle is half of the angle at the centre.
=> APC = 50°
NOW,
IN Cyclic Quadrileteral ABCP,
We know that In CYCLIC QUADRILETERAL sum of opposite side is 180.
=> APC + ABC = 180
=>ABC = 180 - 50
=> ABC = 130°.
NOW,
ABC + CBD = 180° (LINEAR PAIR)
=> CBD = 180 - 130
=> CBD = 50°
✔✔✔
Here's your Answer...
⤵️⤵️⤵️⤵️⤵️⤵️⤵️
Given;
AOC =100.
By the theorm,
Angle Substended at the semisircle is half of the angle at the centre.
=> APC = 50°
NOW,
IN Cyclic Quadrileteral ABCP,
We know that In CYCLIC QUADRILETERAL sum of opposite side is 180.
=> APC + ABC = 180
=>ABC = 180 - 50
=> ABC = 130°.
NOW,
ABC + CBD = 180° (LINEAR PAIR)
=> CBD = 180 - 130
=> CBD = 50°
✔✔✔
?????
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