This document provides an agenda for a geometry review session. It begins with a brief review of algebra concepts like identities, linear equations, quadratics, exponents, and inequalities. The bulk of the document then outlines the geometry concepts to be covered, including coordinate geometry, graphing functions, circles, lines and angles, triangles, quadrilaterals, and solids. Circle topics include finding areas and circumferences, as well as sectors. Triangle topics include side and angle properties, the Pythagorean theorem, and special right triangles. Solids problems involve calculating volumes and surface areas.

1. Math: Geometry

2. Review on algebra:
 3 Identities
 Linear Equation General Form / Slope
 Quadratic Equations and Formula for roots
 Modulus
 Exponents
 Inequalities
 Functions

3. Today’s Agenda: Geometry
 Co-ordinate Geometry / Functions 18
 Advanced Functions - Graphing (Plus) 20
 Circles (16 items) 2
 Lines andAngles (23 items) 5
 Triangle Area/Perim/Pythag (11 items) 11
 Third Side Rule/Angle Side Rule (6 items)13
 SimilarTriangles (5 items) 15
 Rectangle Area/Perimeter 16
 Polygons (5 items) 24
 Solids (13 items) 25

4. Co-ordinate Geometry (pg 18)
 Slope:

5. Coordinate Geometry (Pg 20)
 Modulus

6. Quadratics, Roots, Intercept

7. Shape of root function

8. How Functions shift
In general, for any function h(x) and any positive number c,the following are
true.
 The graph of h(x+c) is the graph of h(x) shifted to the left by c units.
 The graph of h(x−c) is the graph of h(x) shifted to the right by c units.
The graph of h(x)+c is the
graph of h(x) shifted
upward by c units.
The graph of h(x)−c is the
graph of h(x) shifted
downward by c units.
The graph of ch(x) is the graph of
h(x) stretched vertically by a
factor of c if
c>1.
The graph of ch(x) is the graph of
h(x) shrunk vertically by a
factor of c if
0<c<1.

9. Circles advanced
The graph of an equation of the
form (x−a)2+(y−b)2 = r2 is a
circle with its center at the
point (a,b) and with radius r.

10. Circles Basic (Pg 2.)

11. Circles Exercises
1. What is the area of a circle with radius 8?
2. What is the area of a circle with diameter 12?
3. What is the area of a circle with radius
4. What is the area of a circle with circumference 8π?
5. What is the diameter of a circle with area 49π?
6. What is the circumference of a circle with area 18π?

12. Sectors in a Circle

13. Compound shapes

14. A few interesting cases
.

15. (Pg. 5)

17. Parralel lines

20. Triangle (pgs 11-15)
 Sides and angles:The length of any side of a triangle is less than the
sum of the lengths of the other two sides, and greater than the
positive difference of the lengths of the other two sides.
 If the lengths of two sides of a triangle are unequal, the greater
angle lies opposite the longer side and vice versa. In the figure
above, if ∠A > ∠B > ∠ C, then a > b > c.

21. Pythagoras theorem and special
triangles

22. Triangles Exercise

27. Quadrilaterals (pgs 16-24)

29. Solids (pg. 25)
Find the volume and surface area of each of the solids in #1–5.
1.A rectangular solid with dimensions 4, 6, and 8.
2.A rectangular solid with dimensions 3,4, and 12.
3.A cube with edge 6.
4.A cube with edge .
5.A cylinder with height 12 and radius 6. (Find the total
surface area.)
6.What is the area of a face of a cube with volume 64?