4 ms·
Without knowing that the + centers on the circle, is this actually possible?
by tlipcon 17y ago
Without knowing that the + centers on the circle, is this actually possible?
- mitko 17y agoNo. Take any circle that passes through the loweset point (under the 3" mark) and the right angle vertex that is down and left of the blue line. Keep anything else fixed. This way infinitely many such constructions were created, and the radii were different.
- RiderOfGiraffes 17y agoNo. With these sorts of problems the convention is that if it's close then it's exact, and if it was intended not to be exact then it's made obviously "off."
- deleted 17y ago[deleted]