|1||Wed, Jun 24||Chapter 1 of AG and Book I of Euclid's Elements||You do not need to read the proofs of the theorems in Euclid's
Book I of the Elements, just the Definitions, Postulates, Common Notions,
and statements of the Propositions
|2||Fri, Jun 26||Chapter 2 before the theorems on page 42
|3||Mon, Jun 29||Rest of Chapter 2
|4||Wed, Jul 01||Chapter 3 before 'Betweenness of Points' on page 59
|5||Mon, Jul 06||Chapter 3 before 'Rays' on page 71|
|6||Wed, Jul 08||Rest of Chapter 3
Pages 83 and 84 of Chapter 4
|7||Fri, Jul 10||Chapter 4, stopping after Corollary 4.24 (page 97)|
|8||Mon, Jul 13||Rest of Chapter 4
Pages 103 - 112 of Chapter 5, skipping the
'Intersections of Lines and Triangles' section
|9||Wed, Jul 15||Rest of Chapter 5, including the bit you skipped for the previous assignment
If interpretations and models are a bit dim in your memory,
reread the first page and a half of Chapter 2
Remind yourself of the Cartesian Plane (pages 33, 34)
|10||Fri, Jul 17||Chapter 6|
|11||Mon, Jul 20||Chapter 7||Last assignment of the term|
|1||Wed, Jun 24||1A, 1B, 1C, 1D||For 1C only do Propositions 6 and 9
and disregard the last bullet point.
|2||Fri, Jun 26|| 2A, 2D, 2F, 2H, 2J
EA from Appendix E
|For 2J don't do part (m).|
|3||Mon, Jun 29|| 2K, 2L, 2M, 2N
parts (a), (b) and (c) of EB and EC
|Please do the 2-column-style proofs as well!|
|4||Wed, Jul 01|| 2O, 2Q, 2R, 2T, 2U
|Again, please do the 2-column proofs for the Chapter 2 problems.|
|5||Mon, Jul 06||3B, 3C, 3D, 3E, 3F||Do not turn in!
We're skipping this Monday's homework because I am away,
but do the suggested problems as exercises, for practice.
Do turn in the next two assignments this week though.
|6||Wed, Jul 08||3G, 3I, 3J, 3K, 3L||No need to do any 2-column proofs anymore.|
|7||Fri, Jul 10||4A, 4B, 4C, 4D, 4E, 4F||4A and 4B are analogous to 3.9 and 3.10 respectively;
your proofs should be very similar to those.
|8||Mon, Jul 13||4G, 4H, 4I
|9||Wed, Jul 15||5B, 5C, 5F, 5G, 5H, 5I|
|10||Fri, Jul 17||6B, 6C, 6D, 6E, 6F|
|11||Mon, Jul 20||7A, 7B, 7C, 7E, 7F, 7I||Last assignment of the term|