I think I need to do my homework!

e diel, 4 nëntor 2007

Aims week of 11/5:

Aim 41: Chapter 10 Wrapup
hw: pg 183 1-10

Tuesday 11/6: no school

Aim 42: How can we use the tangent ratio?
hw: pg 189 2,4,10,12,14,26

Aim 43: How can we connect tangent ratio to coordinate geometry?
hw: study for test

Aim 44: Test - similar figures
hw: none

e diel, 28 tetor 2007

Aims week of 10/29:

Aim 36: What is the side splitter theorem?
HW: Study for test

Aim 37: What have we learned about similarity - Chapter Test
HW: none

Aim 38: What is the side splitter theorem? Happy Halloween!
HW: none

Aim 39: What is the relationship between perimeter for similar figures?
HW: pg 169 2,6,10,12,14

Aim 40: What is the relationship between perimeter, area, and volume for similar figures?
HW: none

e hënë, 22 tetor 2007

Properties of Similar Figures

Link to definition of similar triangles:
http://www.regentsprep.org/Regents/math/geometry/GP11/Lsimilar.htm


Link to proving triangles are similar:
http://www.regentsprep.org/Regents/math/geometry/GP11/LsimilarProof.htm

Link to mean proportional in a right triangle:
http://www.regentsprep.org/Regents/math/geometry/GP12/LMeanP.htm

The RATIO OF SIMILARITY between any two similar figures is the ratio of any pair of corresponding sides. Simply stated, once it is determined that two figures are similar, all of their pairs of corresponding sides have the same ratio. This can also be called the SCALE FACTOR.

An equation stating that two ratios are equal is called a PROPORTION.

Aims week of 10/22:

Aim 31: What are similar figures?
HW: pg 141 2,6,10,14,18

Aim 32: How do we prove figures are similar?
HW: worksheet 2-12 even problems

Aim 33: What are applications of similar triangles?
HW: pg 149 2,4,6,11,14,23

Aim 34: If you draw an altitude in a right triangle what happens?
HW: pg 156 1,16,28, 30

Aim 35: What is the mean proportional in a right triangle?
HW: none

e diel, 14 tetor 2007

Aims week of 10/15:

Aim 26: What are trapezoids and kites?
HW: pg 115 2,12,13,14,16

Aim 27: How can we prove it's a trapezoid using coordinate geometry?
HW: pg 115-116 4,6,24 pg 118 32,33

Aim 28: Chapter wrapup (PSAT administered in morning impacting period 1,4)
HW: none

Aim 29: Chapter wrapup - worked on chapter review problems on pg 131
HW: pg 135 1-8

Aim 30: Algebra Review: How can we solve a system of equations?
HW: none

e hënë, 8 tetor 2007

Aims week of 10/8:

Monday 10/8 - no school - Columbus Day

Aim 22: How can you identify the quadrilateral using coordinate geography?
HW: pg 108 7,9,11,15,17

Aim 23: continuation of coordinate geometric proofs
HW: pg 122 2,4 , pg 124 31,1,3

Aim 24: continuation of coordinate geometric proofs
HW: study for test

Aim 25: What have we learned about Quadrilaterals - Test
HW: None