All parallelograms have 4 sides with opposite sides that are equal in length and parallel.

Determine whether this trapezoid is also a parallelogram.

Determine if this polygon (trapezoid) is also a rhombus.

A rhombus is a parallelogram with opposite equal acute angles, opposite equal obtuse angles, and four equal sides.

Any parallelogram with equal sides, including a square.

Determine if this polygon(square) is also a rhombus.

A rhombus is a parallelogram with opposite equal acute angles, opposite equal obtuse angles, and four equal sides.

Any parallelogram with equal sides, including a square.

Determine if this polygon (parallelogram) is also a rhombus.

A rhombus is a parallelogram with opposite equal acute angles, opposite equal obtuse angles, and four equal sides.

any parallelogram with equal sides, including a square.

Determine if this polygon (hexagon) is also a rhombus.

A rhombus is a parallelogram with opposite equal acute angles, opposite equal obtuse angles, and four equal sides.

Any parallelogram with equal sides, including a square.

A regular polygon is a polygon with:

... all the sides are the same length

... all the angles are the same size

An ACUTE triangle is ________ a regular polygon.

A regular polygon is a polygon with:

... all the sides are the same length

... all the angles are the same size

A SQUARE is ________ a regular polygon.

A regular polygon is a polygon with:

... all the sides are the same length

... all the angles are the same size

A RIGHT TRIANGLE is ________ a regular polygon.

A regular polygon is a polygon with:

... all the sides are the same length

... all the angles are the same size

A RECTANGLE is ________ a regular polygon.

Look at the hierarchy below. Which figure can be placed below the rectangle in this hierarchy?

A Polygon
(is a)
Quadrilateral
(is a)
Parallelogram
(is a)
Rectangle
(is a)

Lila is building a rectangular prism.

The bottom layer of the rectangular prism is shown.

She builds a prism that has 4 layers. Enter the volume, in cubic centimeters, of the completed rectangular prism.

The volume of the complete rectangular prism is ______ cubic centimeters.

What is the volume of the entire solid figure above, in cubic units.

Right rectangular prisms are combined to create this model.

The dimensions of the top prism are 3 by 3 by 4 cm.

The dimensions of the bottom prism are 10 by 3 by 2 cm.

Enter the combined volume in cubic inches, of both prisms.

*Mark all that apply

*you will not use all of the measurements in the image

*look for clues to find the missing measurements.

*The dimensions you need are already listed in this question, so you do not need the picture to solve.

Brandon has a small box in the shape of a right rectangular prism.
*The area of the base of the box is 16 square centimeters.
The height of the box is 4 centimeters.
Enter the volume, in cubic centimeters, of Brandon's box.
*Mark all that apply

The right rectangular prism shown has a length of b inches, a width of c inches, and a height of a inches.

Determine whether this equation can be used to find the volume (v) of this prism.

V = a + b x c

The right rectangular prism shown has a length of b inches, a width of c inches, and a height of a inches.

Determine whether this equation can be used to find the volume (v) of this prism.

V = a x b x c

The right rectangular prism shown has a length of b inches, a width of c inches, and a height of a inches.

Determine whether this equation can be used to find the volume (v) of this prism.

V = (a + b) x c

The right rectangular prism shown has a length of b inches, a width of c inches, and a height of a inches.

Determine whether this equation can be used to find the volume (v) of this prism.

V = (a x b) x c

The right rectangular prism shown has a length of b inches, a width of c inches, and a height of a inches.

Determine whether this equation can be used to find the volume (v) of this prism.

V = a + b + c

The dimensions of a right rectangular prism are:

*length = 7 centimeters

*width = 2 centimeters

*height = 4 centimeters

What will happen to the volume of the right rectangular prism if the length, width, and height are each doubled?

The dimensions of a right rectangular prism are:

*length = 5 centimeters

*width = 3 centimeters

*height = 3 centimeters

What will happen to the volume of the right rectangular prism if the length, width, and height are each doubled?