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Todays Plan: -Warm-up & Tests Returned -3-D figures LT: I will identify various 3-D figures. 04/01/11 3-D Figures LT: I will identify various 3-D figures. Entry Task: What are each of these solids called? triangular prism octagonal prism pentagonal pyramid cone Rectangular prism

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Todays Plan: -Warm-up -3-D figures LT: I will identify various 3-D figures. 04/01/11 3-D Figures LT: I will identify various 3-D figures. Correct Homework & return tests

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A cylinder has two parallel, congruent circular bases connected by a lateral surface. 2 bases Lateral surface Course Introduction to Three-Dimensional Figures A cone has one circular base and a lateral surface. The lateral surface of a cone comes to a point called its vertex. 1 base Lateral surface Vertex

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Assignment Pg 474 #1-16 If you get stuck look at pages Todays Plan: -Warm-up -3-D figures LT: I will identify various 3-D figures. 03/31/11 3-D Figures

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Todays Plan: -Warm-up -3-D figures LT: I will identify various 3-D figures. 04/01/11 3-D Figures LT: I will identify various 3-D figures. Drawing 3-D figures

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Todays Plan: -Warm-up -3-D figures LT: I will identify various 3-D figures. 04/01/11 3-D Figures LT: I will identify various 3-D figures. Competition I will know you are ready when you are sitting quietly with paper and pencil.

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Vocabulary volume Insert Lesson Title Here Course Volume of Prisms and Cylinders What is volume?

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Course Volume of Prisms and Cylinders Any solid figure can be filled completely with congruent cubes and parts of cubes. The volume of a solid is the number of cubes it can hold. Each cube represents a unit of measure called a cubic unit.

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Find how many cubes the prism holds. Then give the prisms volume. Additional Example 1: Using Cubes to Find the Volume of a Rectangular Prism Course Volume of Prisms and Cylinders You can find the volume of this prism by counting how many cubes tall, long, and wide the prism is and then multiplying. 1 · 4 · 3 = 12 There are 12 cubes in the prism, so the volume is 12 cubic units.

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Todays Plan: -Warm-up -3-D figures LT: I will identify various 3-D figures. 04/01/11 3-D Figures LT: I will identify various 3-D figures. Create a 2 by 2 by 4 rectangular prism. What is the volume?

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Try This: Example 1 Insert Lesson Title Here Course Volume of Prisms and Cylinders Find how many cubes the prism holds. Then give the prisms volume. You can find the volume of this prism by counting how many cubes tall, long, and wide the prism is and then multiplying. 2 · 4 · 3 = 24 There are 24 cubes in the prism, so the volume is 24 cubic units.

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Course Volume of Prisms and Cylinders Volume = 1 cm 3 1 cm A cube that measures one centimeter on each side represents one cubic centimeter of volume. Suppose the cubes in the prism in Additional Example 1 measure one centimeter on each side. The volume of the prism would be 12 cm 3. This volume is found by multiplying the prisms length times its width times its height. 1 cm Any unit of measurement with an exponent of 3 is a cubic unit. For example, cm 3 means cubic centimeter and in 3 means cubic inch. Reading Math

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Find the volume of the prism to the nearest tenth. Additional Example 2: Using a Formula to Find the Volume of a Prism Course Volume of Prisms and Cylinders 4.1 ft 12 ft V = lwh Use the formula. V = 4.1 · 4.1 · 12 Substitute V = Multiply. The volume to the nearest tenth is ft 3.

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Find the volume of the prism to the nearest tenth. Course Volume of Prisms and Cylinders 6.3 ft 8 ft Use the formula. V = 6.3 · 6.3 · 8 Substitute. V = Multiply. The volume to the nearest tenth is ft 3. Try This: Example 2 V = lwh

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Course Volume of Prisms and Cylinders VOLUME OF A CYLINDER The volume V of a cylinder is the area of its base, r 2, times its height h. V = r 2 h

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Find the volume of a cylinder to the nearest tenth. Use 3.14 for. Additional Example 3: Using a Formula to Find the Volume of a Cylinder Course Volume of Prisms and Cylinders V = r 2 h The radius of the cylinder is 5 m, and the height is 4.2 m V 3.14 · 5 2 · 4.2 V The volume is about m 3. Use the formula. Substitute for r and h. Multiply.

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Try This: Example 3 Insert Lesson Title Here Course Volume of Prisms and Cylinders V = r 2 h The radius of the cylinder is 7 m, and the height is 3.8 m V 3.14 · 7 2 · 3.8 V The volume is about m 3. Use the formula. Substitute for r and h. Multiply. Find the volume of a cylinder to the nearest tenth. Use 3.14 for. 3.8 m 7 m

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Lesson Quiz Find the volume of each solid to the nearest tenth. Use 3.14 for cm 3 4,069.4 m 3 Insert Lesson Title Here 312 ft 3 Course Volume of Prisms and Cylinders 3. triangular prism: base area = 24 ft 2, height = 13 ft 1.2.

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