Geometry Assignments for Garnevicus Sections

FINAL EXAM REVIEW

Hi Everybody, this section is now complete. For the final, makes sure to bring your calculator and some pencils, and make sure to get sleep. Good job this year, and good luck.

Triangle Review (mostly SSA)

Formula Sheet

Review Packet #1    answers

Review Packet #2   answers

Even more Review    answers

Previous Tests:

Intro to Proofs

Triangle Congruency

Trigonometry

Constructions

Big Overarching Test

Quads and Polygons

Coordinate Geometry

Similarity

Circles

Coordinate Circles

Transformations

Area, Volume, 3-D

 

#33) TEST

#32) Wed/Thurs- green sheet frustum questions 7 and 8. Prepare for test review session.

#31) Monday/Tuesday-  Complete questions 3 and 4 on the yellow sheet. Again, this will be collected, so do it on a separate sheet of paper.

#30) Friday- Complete questions #1 and #2 on the yellow sheet, this will be collected, and make sure you do it on a separate sheet of paper. Also keep the green sheet from class nearby, we'll need it on Friday.

#29) Wed/Thurs 12/13- Work on the purple sheet and cut out and tape the cone and the cube. Make sure to come in with your cut and taped cone and cube. Put some time into the sheet, we will go over it in class but we will go quickly so even if you can't solve everything, make sure that you are familiar with the ideas.

#28) Friday- Test on transformations

#27) Work on last year's test in preparation for our review session wed/thurs.

#26) From the Blue sheets stapled together( #1 #2 ) do questions #1,2,3,4 and then #12,13,14.

#25) May1/2- Finish the light pink sheet on matrix multiplication.

#24) Mon/Tues- complete the sheet from class and use the figure I sent you to explore the sketchpad features of transformations.

#23) Friday- april 25th- from the pink sheet complete questions 1, 2, 3. (one and two have many parts.)

#22) Wed/Thurs april 23/24- complete the white sheet from class and the first page of the tan sheet.There will be a brief homework quiz on the orange and green sheets on Wednesday.

#21) Mon/Tues- Complete the green sheet from class.

#20) Welcome back from break. Homework for Friday (which will be collected) is the orange sheet.

#19) Plan for this week: Hi Everybody, here's the brief summary of what we talked about/ will talk about in class Monday/Tuesday. We're changing the plan somewhat, instead of a long block test on Wed/Thurs, we're going to split it into a shorter test on Friday, and then a group quiz that will take up some portion of class on Wed/Thurs. Mon/Tues will remain the review session where we will go over last year's test.

Among other things that may be useful to you, here are the notes on what we covered on the long block last week: inscribed rectangles and orthogonal circles. Also, here are some brief solutions to coordinate circles #3.

#18) Wed/ Thurs- question #3 on the problems section of grey sheet (coordinate circles #2), questions 3 and 4 on the green sheet . this will be collected.

#17) question #10 on purple sheet (coordinate circles #1 link below). also try question three on page one and question 2 on page 2 from the grey sheet.

#16) wed/thurs 19th/20th- #3 from light green sheet #5,7 on purple. (all sheets are in the last link).

#15) mon/tues- questions 1,2,4 on the light green sheet. Remember that while no homework will be collected next week, there will be a surprise homework quiz on one of the three days of class next week.

#14) wed/thurs - study for test

#13)  for Mon/ Tuesfinish review sheet if you'd like extra problems to work on to help with studying, here are some from the book. p353 #6, p355 #5, 12,  p368 #1, 5, 8

#12) finish circles #3 (you probably did this in class). Add onto your sheet from assignment ten with the new things you've learned since that point. The test will be next wednesday/thursday.

#11) for wed/thurs march 5,6- Complete Circles #2 (but not the proofs on question #3, on 1,2,4,5,6,7)

#10) finish all the problems on circles #1 that you haven't completed, write up a short list of all the things you know about circles so far and stuff that's been useful to remember when solving problems.

#9) from circles one (on sheet) do problems 19,18,17,16,15,14

#8) Wed/Thurs- On a separate sheet of paper, complete questions 5,7,9, 10 from circles sheet #1. Bring laptops to class.

#7) Wed/Thurs- Study for test. here are some problems.

#6) Mon/Tues- p218 #2, 3 and create a good, relatively complex similarity problem complete with solution.

#5) Fri/ Do the second proof from the purple sheet, in addition to questions 4 and 5 at the bottom of the page. Finish your scaled up picture and be clear as to what the scaling factor is.

#4) Wed-Thurs/ Complete last problem from class. Also find the surface area of a pyramid with an equilateral triangle base with sides of 3 ft and a height of 5 ft centered over the orthocenter. What would the surface area be if the triangle sides were 4.5 ft and the height was 7.5 ft?

  makes sure that you're caught up with the homework and have submitted assignments 1-3.

#3) Mon-Tues/ Complete third similarity sheet.  

#2) Friday Feb 1-  Finish second similarity sheet and read the following. Write a short paragraph talking about size scaling using an example (either real or from TV/movies/etc.) that is not mentioned in the article.

#1) Mon 28/Tues 29/  complete initial similarity sheet, also the following question.

The coordinates of triangle ABC are A(0,0), B(2,10), C(-2,3), Find the radius and are of the incircle and the circumcircle. (Remember that the radius of the incircle is equal to two times the area of the triangle divided by the triangle's perimeter.)

SEMESTER #2

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Due Date/Assignment     

#1) Mon-Tues 10th-11th/ p.6 #2,5,7 p.11 #7,9,10,11,12,13,14,15 p.14-15 #4,9,10

#2) Wed-Thurs 12th-13th/ p.20 #1,2,6,7,8,12,13 p.28-29 #1,7,13      

#3) Friday 14th/ sheet

#4) Mon-Tues 17th-18th/ rd p47-51 complete p52 #1,3,4,6 construct using geometer's sketchpad an angle ABC with a measure of 36 degrees and an angle bisector ray AD

#5) Wed-Thurs 19th-20th/ p54 #12,14,16

#6) Friday- Quiz on what we've done so far, probably not dissimilar to this

#7) Wed-Thurs 26th-27th/ p 59 #1,2,4 p64 #1,2,3,9

#8) Friday- will be collected and graded- p65 #11  based on your spaghetti investigation, which of the following prove triangle congruency: AAA, SSS, SSA, SAS, ASA, AAS. write a few sentences explaining reasons for each, paying special attention to AAA, SSA, and AAS

#9) Mon-Tues Oct 1st-2nd/ p 68 #11,13 p70 #3,4

#10) Wed-Thurs oct 3rd-4th/ p72 #1,5,6 read p74-75

#11) Friday-brief HW quiz (12 minutes consisting of one problem that will be a proof from assignments 9 or 10. Also p78 #8 and p80 #6 will be collected and graded

#12) Mon-Tues p80 #5 p82 #4,5,10 (add auxilliary lines for 10)

#13) Wed-Thurs- Oct 10-11th/TEST (on proofs, will look something like this.)

Trigonometry- we're using a different text for this unit.

#14) wed/thurs oct 17th-18th/ p335 #14,15, 19 p348 #21

#15) fri oct 19th/ p343 #20 p347 written excercise #1 p349 #28

#16) mon-tues 22-23rd/ p353 #13,15,16,17

#17) wed-thurs 24-25/ p356 #11,14,17,21

#18) friday 26/p357 #23, p363 #14,15

#19) monday/tuesday/ full period trig quiz, might look like this

#20) monday/tuesday- read p85-92

come up with a detailed description of how you would determine the height of Mt. Rainier with a high degree of accuracy. should be a full page description with ideas about how to avoid error and confirm your results. will be collected and graded.

#21) wed/thurs 7/8- finish test corrections to turn in attached to test

#22) friday 9th- get together a rough draft of the first four parts of your constructions portfolio:  constructing an angle bisector, copying an angle, constructing a line perpendicular to a line segment through a point not on the line, contructing a line parallel to a line through a point not on the line.

 it's probably a good idea to get your own compass at some point.

remember that a portfolio involves a construction, a step by step explanation of the construction, and a proof that it works

bring in your laptops with geometer's sketchpad on friday

here's an example of a good portfolio piece done with sketchpad by Mr. Ballard

#23) monday/tues 12/13/ complete sheet from class (will be collected) keep working on portfolios.

#24) wed/thurs 14/15- complete sheets from mon/tues classes, creating a midpoint (perpendicular bisector) has been added to the things in the portfolio. if you finish your portfolio I'll take a look at it in class.

#25) Friday- quiz on constructions, bring your portfolios

#26) Wednesday- p120 #4,5,6,7

#27) Friday, Nov. 30th/ p124 #10,11,12,14,15,16

#28) Mon/Tues /start studying for test- p124 #18,19 p128 #7,10

#29) Wed/Thurs- TEST

#30) wed/thurs- p142 #2,6,12,13

#31) fri- p153 #5,6 p155 #3, finish orange sheet

#32) mon/tues- complete pink sheet

#33) wed/thurs- review sheet

#34) friday- super fun holiday quiz, perhaps looking like this.

#35) wed/thurs jan 9/10- Finish excercise problems on gold sheet. The first page is just your in class notes, but if you'd like to fill it out using your notes that might be a nice way to cement your knowledge.

#36)friday jan 11- do excercise problems on purple sheet. bring your laptop to class Friday.

#37) Monday/Tues- do a coordinate proof for the following theorums

a) The line determined by the midpoints of two sides of a triangle are parallel to the third side

b) The line segment joining the midpoints of two sides of a triangle is one half the length of the third side.

look at p. 176, 177 of the book and then do questions 1,3, and 7 on p.177

challenge problem- show using a coordinate proof that perpendicular bisectors of a trinagle are concurrent

#38) Wed/Thurs- Do the following coordinate proofs

1) Prove that the midsegment (the segment connecting the midpoints of the two non-parallel sides) of a trapezoid is parallel to the bases and has length equal to the average of the lengths of the bases.

2) Prove that the line segments joining the midpoints of successive sides of any quadrilateral form a parallelogram.

3) prove that the diagonals of a square are congruent and perpendicular.

be prepared to ask questions on wed/thurs to prepare for wednesday's in class evaluation

#39) Friday-Quiz on coordinate geometry

END OF SEMESTER