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Unit 1
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Unit 2
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Unit 3
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Unit 4
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Unit 5
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Notes
Unit 6
Useful videos
Notes
Find the volume of a triangular prism and cube
: In this tutorial we'll practice finding solid geometry volume. Keep paper and pencil nearby in case you want to remember the formulas.
Practice with area, volume, and surface area
Complementary and supplementary angles
: Let's add some tools to our geometry tool belt. Here's a thorough explanation of complementary and supplementary angles, as well as definitions of adjacent and straight angles.
to set custom HTML
Complementary and supplementary practice
Introduction to vertical angles
: By using our knowledge of supplementary, adjacent, and vertical angles, we can solve problems involving the intersection of two lines. Including this one!
Find measure of vertical angles
: Given two intersecting lines and the measure of vertical angles, watch as we solve to find the measure of the remaining angles.
Solving for unknown angles practice
Construct a triangle with constraints
: Here's a challenge: in this problem we are given constraints and asked to construct a triangle. It can be done! You'll learn about degenerate triangles, too.
Constructing triangles practice
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Slice a rectangular pyramid
: What happens when you slice vertically into a rectangular pyramid? What kind of geometric shape results?
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Practice slicing 3-d figures
Analyzing triangular prisms Pt. 1
Volume: measuring as area times length
: Sometimes, we can't just count the number of cubes to find the volume because there are too many. In those situations, you need another way of measuring volume. This video gives you the solution.
Volume: how measure it
: Volume is a measurement in the 3rd dimension. This means that it not only has width and height, but it has depth as well. Let's watch this video in which we get a great explanation of how we measure volume.
Equation practice with complementary angles (example)
: Given the algebraic expressions that represent a pair of complementary angles, Sal forms and solves an equation.
Click to set custom HTML
Equation practice with supplementary angles (example)
: Given the algebraic expressions that represent a pair of supplementary angles, Sal forms and solves an equation.
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