12 4 16 3 11 3 13 2 18 2 19 3. -2 4 -6 3 -1 3 -3 2 -8 2 -9 3.

Slides:

Advertisements

Similar presentations

Finding Surface Area Step 1: Flatten the 3-D figure A rectangular prism will flatten to 6 rectangles. Depending on the dimensions of the 3-D figure, you.

Advertisements

Volumes of Rectangular Prisms and Cylinders Lesson 9-9.

Volume and Surface Area Make sure you have your mini-lesson paper in front of you. You will know you need to write something on the notes because it will.

Volume of Prisms 1) Defining Volume 2) Volume = lwh 3) Volume = Bh Created by: David W. Cummins.

Solid Figures 7 th Grade Common Core Georgia Performance Standards: TCV.7.G.6 (3) Solve real-world and mathematical problems involving volume of cubes.

Surface Area and Volume Three-Dimensional Figures and.

Solid Figures: Volume and Surface Area Let’s review some basic solid figures…

VOLUME OF PRISMS. LESSON 6.3 RECALL VOLUME OF A RECTANGULAR PRISM: V = lwh sometimes “B” is used for lw in the example V = Bh. Both are the same.

Lesson 3-5 Example Example 1 What is the volume of the rectangular prism? 1.The length of the rectangular prism is 6 units. The width of the rectangular.

Volume of Triangular Prisms

Volume of Prisms & Cylinders

Area of a Parallelogram Area of a Triangle Circumference & Area of a Circle.

Multiplying Polynomials

Quiz-Warm Up! Remember 5 minutes only!

Solid Figures 6 th Grade Georgia Performance Standards: M6M3 Students will determine the volume of fundamental solid figures (right rectangular prisms,

Solid Figures 7 th Grade Georgia Standard of Excellence: MGSE7.G.6 Solve real-world and mathematical problems involving area, volume and surface area of.

The area of a rectangle equals its length times the width (base times the height). A = length x width = lw or A = base x height = bh Area of a Rectangle.

10.2 Volume Standard: MG 3.0 Objective: Find the volume of prisms and cylinders.

Rectangular Prisms and Cylinders

Volume word problems Part 2.

3D Figures What is a 3D figure? A solid shape with length, width, and height rectangular prisms cube cone cylinder pyramid.

+ Volume of Prisms Defining Volume 1) Volume = length x width x height 2) Volume = Base x height. Miss Hudson’s Maths.

Chapter 10 Test Formula Review.  Find the circumference of a circle with a diameter of 10. Identify the formula needed for the following questions.

VOLUME. So far, we have learned about length. This is a measure of 1 dimension.

Volume of prisms and cylinders

Volume of Rectangular Prisms and Cylinders. Question 1 What is volume? * the number of cubic units needed to fill the space inside a figure.

Surface Area of Prisms and Cylinders Retrieved from

VOLUME Lesson Objective By the end of the lesson I should be able to Find the volume of a rectangular prism.

Volume of Right Prisms with Polygon Faces

GCF present Distributive Property in Reverse.

Volume of rectangular prisms

 Snap together cubes to create a solid rectangular figure.  How long is your figure?  How wide is your figure?  What is the height of your figure?

Volume of Prisms and Cylinders. Vocabulary Volume- the number of cubes a three-dimensional figure can hold.

Surface Area of Prisms and Cylinders. Vocabulary A net is a pattern you can fold to form a three-dimensional figure. This is a net for a triangular prism.

Course Volume of Prisms and Cylinders 10-2 Volume of Prisms and Cylinders Course 2 Warm Up Warm Up Problem of the Day Problem of the Day Lesson.

VOLUME What is Volume?  Volume is the measure of the capacity of a container.

Volume of a prism The general formula for the volume of a prism is: V = AH L B H V = LBH Cube S S S V = S 3 A = cross-sectional area (the face that is.

Surface Area If you remove the surface from a three-dimensional figure and lay it out flat, the pattern you make is called a net. Nets allow you to see.

SURFACE AREA & VOLUME RECTANGULAR PRISM – AREA RECTANGULAR PRISM – VOLUME.

9-5 Volume of Prisms and Cylinders Today’s Goal: Learn to find the volume of prisms and cylinders.

Surface Area of Prisms and Cylinders

Surface Area of a Space Figure

Volumes of Rectangular Prisms and Cylinders

2.2 Multiply Polynomials Multiply a monomial and a polynomial

Solid Figures 7th Grade Standard

Volume 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.

Volume of Rectangular and Triangular Prisms

1) Defining Volume 2) Volume = lwh 3) Volume = Bh

Area and Volume Area is the amount of space contained in a two-dimensional figure Volume is the amount of space in a three-dimensional figure.

Volume of Prisms.

1) Defining Volume 2) Volume = lwh 3) Volume = Bh

1) Defining Volume 2) Volume = lwh 3) Volume = Bh

1) Defining Volume 2) Volume = lwh 3) Volume = Bh

Volumes of Rectangular Prisms and Cylinders

Volume of Rectangular and Triangular Prisms

2.2 Multiply Polynomials Multiply a monomial and a polynomial

7th Grade Georgia Standard of Excellence:

Surface Area of Prisms and Cylinders

1) Defining Volume 2) Volume = lwh 3) Volume = Bh

What ordered pair represents the location of point C?

The volume of a three-dimensional figure is the number of cubes it can hold. Each cube represents a unit of measure called a cubic unit.

IMAGINE Find the area of the base, B, times the height

Volume of Rectangular and Triangular Prisms

Surface Area of Prisms and Cylinders

Volume of Rectangular and Triangular Prisms

1) Defining Volume 2) Volume = lwh 3) Volume = Bh

*Always measured in units cubed (u3)

Surface Area of Prisms and Cylinders

Finding the Volume of Rectangular Prisms

Presentation transcript:

x 3 = 12 ½ of 12 is 6

What’s the Volume? You can see 11 cubes in the front. You can also see that there are 4 stacks behind it x 4 = 44

When are finding the volume of a rectangular prism or a cube, all you have to do is multiply all 3 numbers. Check back on slide 5 if you need more help.

Finding the area of the base is a god way to start to find the volume. 12 wide 6 deep 10 tall x= 72 The area of this figure is 72. Now all you have to do is multiply 72 by the height.

The problem already says the area of this triangle is 10. All I do is imagine 8 copies of that triangle stacked on top of themselves. That way all I do is find the area and multiply it by it’s height!!!!!

Find the Area before the Volume! The area of this rectangle is 12 x 6 = 72!!! Now all I do is multiply the area of the base by its height X 10 = 720

What is the area of the base of this prism?

What is the height of this prism? Height is 2! 1 2

What is the area of of this prism? …or it’s 2 units tall, it’s 4 units wide, and it’s 2 units deep. 2x4x2= 16

What is the area of the base of this prism?

What is the volume of This figure?

What is the volume of this prism? The width of this triangle is 10 The height of this triangle is 7 The height of the whole prism is 40.