Ohio State Tests Grade 6 Geometry and Statistics Practice

Ohio State Tests Grade 6 Geometry and Statistics. Practice it free.

Ohio's State Test grade 6 math subscore combining geometry and statistics — area, surface area, and volume problems and polygons in the coordinate plane, with statistical variability and summarizing distributions (Ohio's Learning Standards Geometry and Statistics and Probability domains). This Grade 6 reporting domain maps to 8 practice skills and 8 representative questions from the playable bank.

Grade 6GS8 mapped skills

Geometry and Statistics skills

Solve real-world and mathematical problems involving area, surface area, and volume

Develop understanding of statistical variability and summarize and describe distributions

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.

Official sources

Ohio Department of Education and Workforce — Ohio's State Tests Subscore Definitions (OSTSubscoreChart.pdf)
Ohio Department of Education and Workforce — Ohio's State Tests Spring 2025 Statistical Summary
Ohio Department of Education and Workforce — Ohio's State Tests in ELA, Mathematics, Science and Social Studies

8 free questions · 0/0 correct

Practice playeasy

Find the area of a parallelogram with base $b = 2$ and height $h = 9$ .

Parallelogram area $= b \cdot h = 2 \cdot 9 = 18$ .

Practice playmedium

A fitness tracker recorded daily step counts, in thousands of steps, over $14$ days. The frequency table shows the results.
$\begin{array}{c|c} \text{Steps (thousands)} & \text{Number of days} \\ \hline 5 & 3 \\ 8 & 2 \\ 11 & 4 \\ 14 & 3 \\ 17 & 2 \end{array}$

What is the mean step count per day?

Multiply each step count by its frequency and add: $(5 \times 3) + (8 \times 2) + (11 \times 4) + (14 \times 3) + (17 \times 2) = 151$ . With $14$ days, the mean is $\dfrac{151}{14} \approx 10.79$ thousand steps.

Practice playeasy

Students answered the statistical question "How many snacks did you pack?" The data are $3, 5, 7, 13$ . What is the mean of the data?

The mean describes the center: add the values and divide by how many there are. $3 + 5 + 7 + 13 = 28$ , and $28 \div 4 = 7$ .

Practice playeasy

A student is writing questions about pets. Which of these is a statistical question?

A statistical question anticipates variability: many people or things can give different answers. "How many pets does each family on my street own?" asks about many families, so the numbers can differ. It is a statistical question.

Practice playeasy

A bookstore tracks five daily sales totals, in dollars: $10$ , $15$ , $20$ , $25$ , and $30$ . A sixth day with sales of $20$ is added to the data set. How does this affect the mean?

The mean of the original five totals is $\dfrac{10+15+20+25+30}{5}=20$ dollars. Because the new value equals the current mean, the mean stays $20$ .

Practice playeasy

Five afternoon temperatures, in degrees Fahrenheit, are $68\textsf{,}$ $72\textsf{,}$ $65\textsf{,}$ $74\textsf{,}$ and $71\textsf{.}$ What is the mean temperature?

Mean $= \dfrac{68 + 72 + 65 + 74 + 71}{5} = \dfrac{350}{5} = 70$ .

Practice playeasy

Find the mode of the data set 4, 4, 7, 9, 10, 11.

The mode is the value that appears most often. Only $4$ appears twice, so the mode is $4$ .

Practice playeasy

Seven morning temperatures, in degrees Fahrenheit, are $58\textsf{,}$ $80\textsf{,}$ $70\textsf{,}$ $62\textsf{,}$ $72\textsf{,}$ $64\textsf{,}$ and $56\textsf{.}$ What is the median temperature?

In order, the values are $56\textsf{,}$ $58\textsf{,}$ $62\textsf{,}$ $64\textsf{,}$ $70\textsf{,}$ $72\textsf{,}$ $80\textsf{.}$ The median is the middle value, $64\textsf{.}$