A video entitled "Volume of Composite Shapes" which shows how the volume formulas vary based on the shape of the base.

A video entitled "Rectangular Prism Cross Sections" which shows the shape of various cross sections of the 3D figure.

In this math video we will determine will the cubes fill the prism. We will be asked if 32 cubes with 1/4 foot edge length will completely fill the given right rectangular prism. We will consider three different prisms. We will review...

In this math video we will learn how to use unit cubes to find the volume of a right rectangular prism. Each unit cube will have fractional lengths. We will understand that a cube is three dimensional and each side length is the same...

Mr. Addit reviews two-dimensional plane shapes and introduces three-dimensional shapes and discusses their attributes.

Mr. Addit reviews two and three dimensional figures.

Associative Property of Multiplication explains the associative property of multiplication by determining the different possibilities of dimensions for a given volume of a rectangular prism.

Volume of Rectangular Prims: V = b x h finds the volumes of right rectangular prisms with whole number edge lengths by applying the formula V = b x h.

Volume of Rectangular Prisms finds the volumes of right rectangular prisms with whole number edge lengths by applying the formula V = l x w x h.

In this video, the teacher demonstrates two methods for finding the surface area of a rectangular prism: creating a net by unfolding the prism and calculating the area of each face, or using a formula involving the area of the base and...

Mr. Addit describes rectangular prisms, cubes, pyramids, cylinders, spheres, and cones. He defines the terms face, edge, and vertex.

Mr. Addit provides the definition of “volume” and then describes the method of finding the volume of a few 3-dimensional figures, by breaking them down into cubic units.

"Associative: Multiplication" explains the associative property of multiplication by determining the different possibilities of dimensions for a given volume of a rectangular prism.

Volume in Cubic Units examines how unit cubes are used to measure volume by writing the units used to find the volume of real-world examples in exponent form (in.3, m3).

“Surface Area” will show the proper methods of acquiring the surface areas of different shapes.

In this video, students learn how to use polynomial long division to solve word problems involving rectangular prisms. The video provides step-by-step instructions on finding the height and length of a prism given the volume and surface...

In this video, students will learn how to find the volume of a rectangular prism with fractional edge lengths by using the concept of unit cubes. The video explains the key concepts of volume and fraction addition, and provides...

In this video, the concept of volume and its additivity are explained through the example of a composite three-dimensional figure made up of two rectangular prisms. The process of finding the volume by chopping the figure into manageable...

How do calculate the volume of a prism with missing information? How do you calculate the volume of a cube?<br/>
Volume Of Prisms And Pyramids, Part 4

This series of videos explores the concepts of volume, mass, and density. The means by which volume and density are calculated is highlighted. Everyday examples of each make the concepts easy to understand.

In this lesson, students learn how to determine the volume of a prism by analyzing layers and counting cubes. They are introduced to the concept of cubic units and how they can be used to measure the volume of different objects.

What is the surface area of a given rectangular prism? <br/>
Area of Prisms, Part 3

👉 Learn how to label points, lines, and planes. A point defines a position in space. A line is a set of points. A line can be created by a minimum of two points. A plane is a flat surface made up of at least three points. A point is...

👉 Learn how to find the volume and the surface area of a prism. A prism is a 3-dimensional object having congruent polygons as its bases and the bases are joined by a set of parallelograms. A prism derives its name from the shape of its...