Ohio State Tests Grade 6 The Number System. Practice it free.

Ohio's State Test grade 6 math subscore covering the number system — dividing fractions, fluent multi-digit computation and common factors/multiples, and extending to rational numbers and the coordinate plane (Ohio's Learning Standards The Number System domain). This Grade 6 reporting domain maps to 4 practice skills and 8 representative questions from the playable bank.

Grade 64 mapped skills
What the test measures

The Number System skills

  1. Divide fractions by fractions, compute fluently with multi-digit numbers, and apply and extend previous understandings of numbers to the system of rational numbers

Standards basis

Ohio's Learning Standards (mathematics) — Common Core-derived (CCSS-M) — Ohio

How the Ohio State Tests reports it

Ohio's State Tests are Ohio-specific assessments built around Ohio's Learning Standards for Mathematics, which are CCSS-derived and retain the Common Core grade-level domains and (at high school) conceptual categories nearly verbatim. Math is tested in grades 3-8 and via end-of-course exams; the high-school graduation pathway uses Algebra I and Geometry, but students in an integrated sequence take Integrated Mathematics I and II in their place (these integrated courses are not given their own bands here — Integrated Math I draws on the same Algebra/Functions/Number & Quantity/Geometry/Statistics content as Algebra I plus early Geometry, and Integrated Math II adds the remaining Geometry/Functions/Probability content). The reporting categories below are the official math subscore categories Ohio publishes per test; because no public item-percentage blueprint was retrievable, the cluster-level Common Core domains those subscores cover are used (the standards' grade-level domains, which the reporting categories mirror).

Blueprint & weighting

Ohio publishes per-test math subscore (reporting) categories in its Subscore Definitions chart and raw-score subscale ranges, but no public per-category item-percentage blueprint was retrievable; the statistical summaries report the number of items per subscore by administration rather than a fixed blueprint weighting.

Try it now

8 free questions · 0/0 correct

Practice playeasy

What is 17|17|?

The absolute value of a non-negative number is itself: 17=17|17| = 17.

Practice playeasy

What is 7.041.687.04 - 1.68?

7.041.68=5.367.04 - 1.68 = 5.36.

Practice playeasy

What is 37÷37\dfrac{3}{7} \div \dfrac{3}{7}?

Multiply by the reciprocal: 37×73=2121=11\dfrac{3}{7} \times \dfrac{7}{3} = \dfrac{21}{21} = \dfrac{1}{1}.

Practice playmedium

On the real number line, how many integers are strictly between 837-\dfrac{83}{7} and 674\dfrac{67}{4}?

Convert the bounds: 83711.86-\dfrac{83}{7} \approx -11.86 and 674=16.75\dfrac{67}{4} = 16.75. Strictly between means integers nn with 837<n<674-\dfrac{83}{7} < n < \dfrac{67}{4}, so nn runs from 11-11 through 1616, including 00. Count with 16(11)+116 - (-11) + 1: subtracting endpoints gives the gap between them; the +1+1 counts both 11-11 and 1616 inclusive.

Practice playeasy

Compute 0|0|.

00 is its own distance from 00, so 0=0|0| = 0.

Practice playeasy

What is 7.00+1.627.00 + 1.62?

7.00+1.62=8.627.00 + 1.62 = 8.62.

Practice playeasy

What is 35×16\dfrac{3}{5} \times \dfrac{1}{6}?

Multiply across: 3×15×6=330=110\dfrac{3 \times 1}{5 \times 6} = \dfrac{3}{30} = \dfrac{1}{10}.

Practice playmedium

On the real number line, how many integers are strictly between 915-\dfrac{91}{5} and 124-\dfrac{12}{4}?

Convert: 915=18.2-\dfrac{91}{5} = -18.2 and 124=3-\dfrac{12}{4} = -3. Integers nn with 18.2<n<3-18.2 < n < -3 are 18,17,,4-18, -17, \ldots, -4. Count with 4(18)+1-4 - (-18) + 1: subtracting endpoints gives the gap between them; the +1+1 counts both 18-18 and 4-4 inclusive.

Keep practicing

Turn the number system into game time.

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