TITLE: College (Euclidean) geometry textbook recommendations
QUESTION [16 upvotes]: I will be teaching a mid-level undergraduate course in Euclidean geometry this fall. Has anyone taught such a course, who can recommend a good textbook?
My students will mostly be future high school math teachers, who have some exposure to proofs and rigor but not extensively so. I hope to cover material such as constructions, semi-advanced theorems (Ceva's theorem, the nine point circle, etc., etc.), and the axiomatic approach. I won't do any projective geometry, or anything similar, as that is covered by a followup course here.
I am hoping to choose a book which covers a variety of approaches (so something short is unlikely to be suitable) and which is suitable for students with uneven preparation (i.e. whose ability to write proofs is shaky at the beginning).
Thank you!
EDIT: Cross posted a related question to Math.SE.

REPLY [3 votes]: There are a lot of good books, most of which have already been recommended in previous answers.
I find the book of Coxeter & Greitzer the most appropriate for a semester course, and I have used it as a main reference in designing an undergraduate class on the subject. If one wants to suggest literature for more challenging problems in Euclidean Geometry (IMO level problem), there is a big list of great books, as for example
T. Andreescu, 106 Geometry Problems From the AwesomeMath Summer Program.

REPLY [2 votes]: I haven't used it myself, but there is Patrick D. Barry's Geometry with Trigonometry (Horwood Publishing, Chichester, England, 2001). From the blurb:

This book addresses a neglected mathematical area where basic geometry underpins undergraduate and graduate courses [...]  This text emphasises a systematic and complete build-up of material, moving from pure geometrical reasoning aided by algebra to a blend of analytic geometry and vector methods with trigonometry, always with a view to efficiency.