NeSA Grade 3 Operations and Algebraic Thinking. Practice it free.

Represents and solves problems involving multiplication and division and analyzes patterns and arithmetic relationships. This Grade 3 reporting domain maps to 1 practice skill and 8 representative questions from the playable bank.

Grade 31 mapped skills
What the test measures

Operations and Algebraic Thinking skills

  1. Interpret products of whole numbers; interpret whole-number quotients

  2. Use multiplication and division within 100 to solve word problems

  3. Determine the unknown whole number in a multiplication or division equation

  4. Apply properties of operations as strategies to multiply and divide

  5. Understand the relationship between multiplication and division

  6. Solve two-step word problems using the four operations; represent these problems with equations

  7. Identify and explain arithmetic patterns in multiplication tables

Standards basis

Nebraska College and Career Ready Standards for Mathematics (2019; Common Core–aligned domain structure) — Nebraska

How the NeSA reports it

Nebraska’s statewide math assessment is administered through NSCAS, but the official assessment page does not publish a test-specific math blueprint or reporting-category document on the page reviewed. In the absence of a public blueprint, the most defensible coverage map is the Nebraska College and Career Ready Standards for Mathematics, which are the state’s current standards basis and closely mirror Common Core-style grade-level domains.

Blueprint & weighting

No public test blueprint or per-domain item weighting was located on the Nebraska Department of Education assessment page reviewed. The page references NSCAS testing windows and general statewide assessment materials, but not math reporting-category percentages.

Practice by skill

Topics mapped to this domain

Try it now

8 free questions · 0/0 correct

Practice playeasy

Which property is 7+0=77 + 0 = 7?

7+0=77 + 0 = 7 shows adding 00 does not change the answer, so the expressions are equal in value. This is the identity property.

Practice playeasy

Which property is 3+(6+2)=(3+6)+23 + (6 + 2) = (3 + 6) + 2?

3+(6+2)=(3+6)+23 + (6 + 2) = (3 + 6) + 2 shows the grouping of the addition does not change the answer, so the expressions are equal in value. This is the associative property.

Practice playeasy

Which property says 6×4=4×66 \times 4 = 4 \times 6?

6×4=4×66 \times 4 = 4 \times 6 shows the order of the multiplication does not change the answer, so the expressions are equal in value. This is the commutative property.

Practice playeasy

Which property is 2×(3+5)=2×3+2×5\color{red}{2\times}\color{blue}{(3+5)}\color{black}{\,=\,}\color{red}{2\times}\color{blue}{3+}\color{red}{2\times}\color{blue}{5}?

2×(3+5)=2×3+2×5\color{red}{2\times}\color{blue}{(3+5)}\color{black}{\,=\,}\color{red}{2\times}\color{blue}{3+}\color{red}{2\times}\color{blue}{5} shows multiplying across a sum does not change the answer, so the expressions are equal in value. This is the distributive property.

Practice playeasy

Which property is 6×1=66 \times 1 = 6?

6×1=66 \times 1 = 6 shows multiplying by 11 does not change the answer, so the expressions are equal in value. This is the identity property.

Practice playeasy

Which property is (2×3)×4=2×(3×4)(2 \times 3) \times 4 = 2 \times (3 \times 4)?

(2×3)×4=2×(3×4)(2 \times 3) \times 4 = 2 \times (3 \times 4) shows the grouping of the multiplication does not change the answer, so the expressions are equal in value. This is the associative property.

Practice playeasy

Which property says 4+7=7+44 + 7 = 7 + 4?

4+7=7+44 + 7 = 7 + 4 shows the order of the addition does not change the answer, so the expressions are equal in value. This is the commutative property.

Practice playeasy

Which property is 4×(3+2)=4×3+4×2\color{red}{4\times}\color{blue}{(3+2)}\color{black}{\,=\,}\color{red}{4\times}\color{blue}{3+}\color{red}{4\times}\color{blue}{2}?

4×(3+2)=4×3+4×2\color{red}{4\times}\color{blue}{(3+2)}\color{black}{\,=\,}\color{red}{4\times}\color{blue}{3+}\color{red}{4\times}\color{blue}{2} shows multiplying across a sum does not change the answer, so the expressions are equal in value. This is the distributive property.

Keep practicing

Turn operations and algebraic thinking into game time.

The NeSA placement starts with this test's real coverage map and finds the right difficulty.