Florida B.E.S.T. MA.912.GR.4.3

MathGrades 9–12Use geometric measurement and dimensions to solve problems.

The Standard

Extend previous understanding of scale drawings and scale factors to determine how dilations affect the area of two-dimensional figures and the surface area or volume of three-dimensional figures.

Florida B.E.S.T. Standards for Mathematics

Teacher's field guide

What This Standard Means

What Students Need to Do

Students determine how a dilation changes area, surface area, and volume. They connect a linear scale factor to squared measures and cubed measures.

What Mastery Looks Like

Students use the square of the scale factor for area and surface area, and the cube for volume. They can work backward from an area or volume ratio to find the linear scale factor.

Common Misconceptions

Students often multiply area, surface area, or volume by the linear scale factor. They may also confuse the square and cube relationships or apply scaling to only one dimension.

How to Assess It

Give this exit ticket: “A solid is dilated by a scale factor of 3. State the factors for surface area and volume, and explain why.”

Lesson moves

Ways to Teach It

  1. Use centimeter cubes to build 2-by-3-by-4 and 4-by-6-by-8 prisms, then compare surface area and volume.

  2. Write and defend a rule for how doubling every length changes area, surface area, and volume.

  3. Sort cards showing scale factors, area ratios, surface-area ratios, and volume ratios into matching sets.

  4. Enlarge a 1:20 packaging prototype by a factor of 1.5, then calculate changes in cardboard use and capacity.

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Printable MA.912.GR.4.3 Worksheet

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