Each Perpendicular contains a chord; Compare the lengths of the cords.
|dw:1401245307456:dw|
The Arcs are congruent
@Hero
How are the arcs congruent? Explain.
They are the same distance from the center of the circle
Just out of curiousity, what would happen if you did this: |dw:1401245731580:dw|
One arc seems to be double the other. Do you agree?
I suppose, the are the same distance from the center though. The drawing might not have it exactly right but they're supposed to be.
You should post the original drawing
I drew it by hand with a compass
I don't get what you mean by "the arcs are the same distance from the center".
Basically, I was instructed to draw a circle, draw two radii, and then it says "Set your compass to a distance shorter than the radii Place it's point at the center of the circle. mark two congruent segments, one on each radius. Then to fold a line perpendicular to each radius at the point marked on the radius. The drawing I posted is what I have so far. No I have to compare the lengths of the cords. @Hero
|dw:1401246474331:dw|
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