Geometry

Which shows a correct way to group the figures?

• 2 prisms, 1 cone, 2 cylinders, and 1 pyramid

• 3 prisms, 1 cone, and 2 cylinders

• 2 prisms, 2 cylinders, 1 sphere, and 1 cube

• 3 prisms, 1 cylinder, and 2 cones

Dominique put figure into groups based on certain attributes. Sometimes she put figures into more than one group. Which statement is true?

• A. A square could be put into all the groups.

• B. A triangle could be put into all the groups.

• C. A rectangle could be put into Groups 1 and 2 only.

• D. A pentagon could be put into Group 1 only.

A figure is divided into 7 sections, as shown below. Which 2 sections are quadrilaterals?

• Sections 4 and 5

• Sections 2 and 4

• Sections 1 and 3

• Sections 5 and 6

The figures shown can be sorted into groups. Which of these shows a correct way to group these figures?

• 3 rectangles and 3 hexagons

• 2 hexagons and 4 quadrilaterals

• 2 hexagons, 2 pentagons, and 2 rectangles

• 1 pentagon, 2 hexagons, and 3 quadrilaterals.

Which figure CANNOT be classified as a prism?

• A

• B

• C

• D

Zayne sorted some figured into two groups. Which statement about the figures Zayne sorted is true?

• All the figures in Group X are cylinders.

• All the figures in Group X are cones.

• All the figures in Group Y are prisms.

• All the figures in Group Y are rectangular prisms.

Sofia separated some figures into two sets. The figures in Set A have a common characteristic. The figures in Set B do not have the characteristic. Which of these is the best description of the common characteristic of the figures in Set A?

• F. They are no vertices

• G. They have at least one circular base.

• H. They have at least one edge.

• J. They have faces that are polygons

In which set do all the figures appear to be either a rhombus, parallelogram, trapezoid, rectangle, or square?

• F

• G

• H

• J

A group of figures is shown. Which of these figures do not appear to be a rhombus, trapezoid, rectangle, or square?

• A

• B

• C

• D

How many right angles does a square have?

• 2

• 4

• 5

• 1