In the diagram, the circles are concentric. What is a formula you could use to find the value of c in terms of a and b? How can you use the inscribed angle to find the value of c? What is the relationship of the inscribed angle to a and b?
Does a , b , c represent the length of arc ?
im assuming so
"How can you use the inscribed angle to find the value of c?" This one is pretty straight forward. What's the relation b/w the angle subtended by an arc at the centre and at the circumference ?
im really confused on this entirely.......
|dw:1393176657548:dw| Have you studied this ^^ theorem ?
um maybe i think
So can you answer this - "How can you use the inscribed angle to find the value of c?"
it is twice the value of the inscribed angle
c is the length of arc. So you'll also need the radius of the external circle in the expression.
that is where i get lost
Do you have the answers ?
no
As the question is silent about the radii ; I'll assert that a , b , c are angles (and hence the degree symbol)
So your answer to "How can you use the inscribed angle to find the value of c?" "it is twice the value of the inscribed angle" is correct. :)
oh ok
What is the relationship of the inscribed angle to a and b so how do i do that?
Workn' on it..
ok
@gudden Solve What is a formula you could use to find the value of c in terms of a and b? What is the relationship of the inscribed angle to a and b? It has been a long time since I did geometry Q's..
thanks for trying to help
|dw:1393252819022:dw| i = angle PQR a , b, c are the angles subtended by the (respective) arcs at the centre.
Join our real-time social learning platform and learn together with your friends!