Geometry question, will medal and fan:
In circle A shown below, Segment BD is a diameter and the measure of Arc CB is 48°:
Points B, C, D lie on Circle A. Line segment BD is the diameter of circle A. Measure of arc CB is 48 degrees.
What is the measure of ∠DBC?
48°
66°
24°
42°
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umm im kinda stummped i can't get the page with the drawing sorry
OpenStudy (junhaoz):
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OpenStudy (awesomemiss):
hold on r u in FLVS home schooling
OpenStudy (awesomemiss):
ok thanks
OpenStudy (junhaoz):
I'm just taking classes on it, not homeschool
OpenStudy (awesomemiss):
oh ok nvm then
OpenStudy (awesomemiss):
@welshfella
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OpenStudy (junhaoz):
@mathmate
OpenStudy (awesomemiss):
@mathmate
OpenStudy (mathmate):
@JunhaoZ
Congrats, having drawn the diagram from verbal description is half the geometry problem done!
Here is a hint:
|dw:1464465038792:dw|
Solve for angle DBC!
OpenStudy (junhaoz):
I still have no clue...
OpenStudy (junhaoz):
@Hero @Mehek14 @TheSmartOne
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OpenStudy (junhaoz):
what can I use to find the measure of DBC?
OpenStudy (mathmate):
Further hints:
|dw:1464465600159:dw|
We have an isosceles triangle ACB where AC=AB=radius of circle.
Angle A = 48 degrees.
Use sum of angles of a triangle (=180 degrees) to solve the problem.
OpenStudy (junhaoz):
would it be 66?
OpenStudy (awesomemiss):
i think its 66
OpenStudy (awesomemiss):
i think JunHaoZ is right
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OpenStudy (mathmate):
66 is correct, because the angle equals (180-48)/2=66 degrees.