Volume and Cubic Units Exit Slip

5th Grade MathMeasurement and Data3 pages

About this worksheet

A short exit slip for 5th grade math on volume and cubic units (Common Core 5.MD.3 and 5.MD.4). Four questions fit one quick check: a fill-in-the-blank definition of the unit cube, a cube-counting diagram measuring 3 by 2 by 2 that totals 12 cubic centimeters, a layer analysis of a 4 by 2 by 3 prism, and a reasoning prompt about Marcus, who thinks tossing cubes loosely into a box until it looks full counts as measuring volume. The required vocabulary (gaps, overlaps) is printed in the question itself.

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Curriculum objectives covered

5.MD.3.a

A cube with side length 1 unit, called a "unit cube," is said to have "one cubic unit" of volume, and can be used to measure volume.

Question 1's first blank states that a unit cube has exactly one cubic unit of volume.

5.MD.3.b

A solid figure which can be packed without gaps or overlaps using n unit cubes is said to have a volume of n cubic units.

The second blank in question 1 gives the n-cubes definition, and question 4 tests it by attacking Marcus's gap-filled packing.

5.MD.4

Measure volumes by counting unit cubes, using cubic cm, cubic in, cubic ft, and improvised units.

Questions 2 and 3 measure volume by counting unit cubes in the two diagrams, in cubic centimeters and generic cubic units.

What's inside this worksheet

Definition fill-in

Question 1 completes the formal wording: a unit cube has exactly 1 cubic unit of volume, and a figure packed with n unit cubes has a volume of n cubic units.

Cube-counting diagrams

Question 2 counts a 3 by 2 by 2 solid at 12 unit cubes and 12 cm³. Question 3 breaks a second prism into layers: 8 cubes in the bottom layer, 3 identical layers, 24 cubic units in all.

Reasoning prompt

Question 4 quotes Marcus's plan to fill a storage box loosely and asks whether he is right. Students must use gaps or overlaps in their written answer.

How teachers use it

Last five minutes of the lesson

This is a genuine exit slip: four questions, no sections to explain. Collect at the door and sort into two piles by question 4 alone.

Layer-thinking check

Question 3's structure (bottom layer, number of layers, total) previews the V = B × h formula before it has been taught. Students who see 8 × 3 without counting all 24 cubes are ready for it.

Vocabulary accountability

The gaps-or-overlaps requirement in question 4 makes the academic language non-optional. Read a few answers aloud next lesson and let the class rate them against the definition.

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