Originally posted by: bonkers325
the problem is deceiving you. it is not drawn correctly, so the inscribed triangles look different, but they're actually the same. the have common bases and one common side, which makes the 3rd side equivalent.
Originally posted by: Legendary
If BE and FC bisect the angles this is easy. Or if AD forms a right angle with BC. Or if BE forms a right angle with AC.
If they don't, they I don't have any idea. None of this information is given.
Originally posted by: Thera
Are A-B, B-C, C-D straight lines?
Originally posted by: amcdonald
you are wrong vertimus. I'm pretty sure the answer is 42.
Originally posted by: Vertimus
Originally posted by: Thera
Are A-B, B-C, C-D straight lines?
AB is a straight line, BC is a straight line, CD is also a straight line.
Originally posted by: Legendary
Vertimus, while I look at this, I have to ask you:
Do you ever know what the Hitchhiker's Guide to the Galaxy is?
Originally posted by: upsciLLion
Originally posted by: Legendary
Vertimus, while I look at this, I have to ask you:
Do you ever know what the Hitchhiker's Guide to the Galaxy is?
Only on every other February 29th. Otherwise he does not know.
Originally posted by: jntdesign
so long, and thanks for the fish
Originally posted by: jntdesign
so long, and thanks for the fish
Originally posted by: Vertimus
Originally posted by: Thera
108?
Where did you get that number?
Originally posted by: Legendary
sin(ECB)=12/BC
sin(FBC)=12/BC
so ABC is isosceles
no angles given, can't go any further, and I'm done with this problem.
Originally posted by: Match
Did you solve it with pencil and paper, or a math program? I've got as far as having the solution as a function of one variable. I also have an equation with that one variable which is solvable I think, but I can't do it with just pencil and paper.
edit: grammar