Nevada SBAC Grade 7 Concepts and Procedures. Practice it free.

Students can explain and apply mathematical concepts and interpret and carry out mathematical procedures with precision and fluency. Content is drawn from the Grade 7 clusters listed as targets below, with a much greater proportion from clusters the blueprint designates as priority (major) clusters. This Grade 7 reporting domain maps to 27 practice skills and 8 representative questions from the playable bank.

Grade 7Claim 127 mapped skills
What the test measures

Concepts and Procedures skills

  1. Target A: Analyze proportional relationships and use them to solve real-world and mathematical problems

  2. Target B: Apply and extend previous understandings of operations with fractions to add, subtract, multiply, and divide rational numbers

  3. Target C: Use properties of operations to generate equivalent expressions

  4. Target D: Solve real-life and mathematical problems using numerical and algebraic expressions and equations

  5. Target E: Draw, construct, and describe geometrical figures and describe the relationships between them

  6. Target F: Solve real-life and mathematical problems involving angle measure, area, surface area, and volume

  7. Target G: Use random sampling to draw inferences about a population

  8. Target H: Draw informal comparative inferences about two populations

  9. Target I: Investigate chance processes and develop, use, and evaluate probability models

Standards basis

Common Core State Standards for Mathematics (CCSS-M) — Nevada

How the Nevada SBAC reports it

Nevada administers the consortium Smarter Balanced mathematics summative assessment in grades 3-8 (Nevada Department of Education, Office of Assessments); grade 11 students take the ACT as Nevada's college and career readiness assessment, so the state has no high-school Smarter Balanced administration. The test uses the consortium's shared structure: Claim 1 (Concepts and Procedures) publishes per-grade assessment targets that are verbatim CCSS-M cluster headings; Claims 2-4 are cross-cutting process claims whose targets are constant across grades and draw on the same grade-level content. On score reports, Claims 2 and 4 are combined into a single reporting category, so three claim scores accompany the overall math score.

Blueprint & weighting

Content Specifications (Reporting Categories section): the total mathematics score is a weighted composite of the four claims — Claim 1 (Concepts and Procedures) contributes roughly 50%, Claim 3 (Communicating Reasoning) roughly 25%, and combined Claims 2 and 4 (Problem Solving / Modeling and Data Analysis) about 25%. The summative blueprint (as of 2018-19) publishes item counts per test event rather than percentages: Claim 1 is 17-20 items in grades 3-5 and 16-20 in grades 6-8; the Claim 2/4 and Claim 3 reporting categories are 8-10 items each, totaling 18-20 across the two.

Try it now

8 free questions · 0/0 correct

Practice playeasy

A rectangular prism has length 22, width 55, and height 66. What is its volume?

V=2×5×6=60V = 2 \times 5 \times 6 = 60.

Practice playeasy

What is 7×(2)7 \times (-2)?

Result: 14-14.

Practice playeasy

In a random sample of 20, 7 were voters favoring the plan. Estimate how many of 100 are favoring in the whole population.

Proportion =720= \dfrac{7}{20}. Estimate =720×100=35= \dfrac{7}{20} \times 100 = 35.

Practice playeasy

Similar rectangles WXYZWXYZ and ABCDABCD have areas 1616 and 64.64\textsf{.} Side WXWX corresponds to side AB,AB\textsf{,} and WX=5.WX = 5\textsf{.} What is the length of AB?AB\textsf{?}

The area ratio is 6416=4=k2,\dfrac{64}{16} = 4 = k^{2}\textsf{,} so the scale factor is k=2.k = 2\textsf{.} Then AB=52=10.AB = 5 \cdot 2 = 10\textsf{.}

Practice playeasy

A triangle has sides of length 44 and 11.11\textsf{.} Which inequality represents the possible lengths, x,x\textsf{,} of the remaining side?

The triangle inequality requires 114<x<11+4.|11 - 4| < x < 11 + 4\textsf{.} Simplifying gives 7<x<15.7 < x < 15\textsf{.}

Practice playmedium

For a school fundraiser, students sold raffle tickets in four ways. Exactly 15\dfrac{1}{5} of the tickets were sold at a walk-up table, exactly 16\dfrac{1}{6} were sold during a pre-sale, 2424 tickets were sold by mail, and 1414 tickets were sold at the school office. How many raffle tickets were sold in all?

Let xx be the total. Walk-up and pre-sale tickets make 15x+16x=1130x\dfrac{1}{5}x + \dfrac{1}{6}x = \dfrac{11}{30}x. The mail and office tickets total 24+14=3824 + 14 = 38, so 1930x=38\dfrac{19}{30}x = 38 and x=60x = 60.

Practice playeasy

A diving board may be used only when the pool depth is at least 10.010.0 feet. The water is currently 8.48.4 feet deep. What is the minimum increase needed in the water depth, in feet, so that the diving board may be used?

The depth must be at least 10.010.0 feet. The minimum increase is 10.08.4=1.6.10.0 - 8.4 = 1.6\textsf{.}

Practice playeasy

Solve for xx: x+5=3x + 5 = -3.

Subtract 5 from both sides: x=8x = -8.

Keep practicing

Turn concepts and procedures into game time.

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