Texas Grade 6 Math Worksheets and STAAR Review

Browse 72 Texas Grade 6 math worksheet links by topic. Choose a skill to review, work through the method, and connect it with the current Grade 6 assessed curriculum when planning STAAR preparation. This independent topic collection is not an official test or a verified checklist of every TEKS expectation.

Texas Grade 6 Math Worksheet Topics

The groups below follow the existing resource titles. Texas TEKS and Common Core use different standards and coding systems. Use the topic labels to select practice, then compare the skill with your teacher’s plan or TEA’s current curriculum guidance rather than assuming a complete standards match.

Ratios, Rates, and Percents

• What Is a Ratio?: compare two quantities and write the comparison three ways
• Using Ratio Language: describe a ratio in words, ‘for every,’ ‘to,’ and ‘per’
• What Is a Rate?: a ratio that compares two different units, like miles per hour
• Finding the Unit Rate: divide to find the cost or amount for exactly one
• Tables of Equivalent Ratios: build a ratio table and fill in the missing values
• Graphing Ratios: plot a ratio table and see the straight line it makes
• What Is a Percent?: a percent is just a ratio out of 100, and how to read it
• Solving Percent Problems: find the part, the percent, or the whole
• Solving Rate and Ratio Word Problems: turn a real-world story into a ratio you can solve
• Converting Measurement Units: use ratios to switch between units like feet and inches
• Personal Financial Literacy: real-money math: prices, tips, and simple percent work
• Proportional vs. Non-Proportional Relationships: tell which relationships keep a constant ratio and which don’t
• Financial Literacy: Budgeting and Saving: plan a budget, track spending, and set a savings goal
• Ratios with Scale Drawings: use a scale to move between a drawing and real life

The Number System

• Dividing Fractions by Fractions: multiply by the reciprocal, and understand why it works
• Multi-Digit Division: the standard algorithm for dividing large whole numbers
• Decimal Operations: add, subtract, multiply, and divide decimals cleanly
• Greatest Common Factor and Least Common Multiple: find the GCF and LCM and know when to use each
• The Distributive Property with Common Factors: rewrite a sum by pulling out the greatest common factor
• Understanding Positive and Negative Numbers: what negative numbers mean in temperature, money, and elevation
• Opposites and Absolute Value: opposites flip the sign; absolute value is distance from zero
• Rational Numbers on the Number Line: place fractions, decimals, and negatives exactly where they go
• The Coordinate Plane: plot points in all four quadrants using ordered pairs
• Comparing and Ordering Rational Numbers: use the number line to order positives, negatives, and fractions
• Distance on the Coordinate Plane: find the distance between two points that share a line
• Integer Addition and Subtraction: add and subtract positives and negatives with confidence
• Integer Multiplication and Division: the sign rules for multiplying and dividing integers
• Compute with Integers in Context: real situations where negative numbers do the work

Expressions and Equations

• Exponents and Order of Operations: evaluate powers and run PEMDAS in the right order
• Translating Words into Expressions: turn a phrase into an algebraic expression
• Terms, Factors, and Coefficients: name the parts of an expression so you can talk about them
• Evaluating Expressions: substitute a value for the variable and compute
• Equivalent Expressions: use properties to show two expressions are the same
• Variables in Real-World Problems: let a letter stand for an unknown and model a situation
• Solving One-Step Equations: undo one operation to isolate the variable
• Writing Inequalities: translate ‘at least,’ ‘no more than,’ and ‘fewer than’ into symbols
• Graphing Inequalities on a Number Line: open or closed circle, then shade the right direction
• Two Quantities That Change Together: independent and dependent variables, tables, and graphs

Geometry

• Area of Triangles: one-half base times height, for every kind of triangle
• Area of Parallelograms and Trapezoids: the area formulas for two more four-sided shapes
• Volume of Rectangular Prisms: volume with fractional edge lengths, using unit cubes
• Polygons on the Coordinate Plane: draw a polygon from coordinates and find its side lengths
• Finding Area on the Coordinate Plane: use coordinates to find the area of a plotted figure
• Nets and Surface Area: unfold a solid into a net and add up every face
• Transformations on the Coordinate Plane: slide and reflect figures and track the new coordinates
• Area of Circles Introduction: a first look at radius, diameter, and the area of a circle

Statistics and Probability

• Statistical Questions: tell a question that has variability from one that does not
• Describing Data: Center, Spread, and Shape: the three things every data set has, and how to name them
• Mean and Median: two measures of center and when each one tells the truth
• Measures of Spread: range and mean absolute deviation, how spread out the data is
• Dot Plots and Histograms: two ways to picture how often each value shows up
• Box Plots: the five-number summary and the box it builds
• Summarizing Data and Making Comparisons: describe a data set in a sentence and compare two of them
• Introduction to Probability: how likely is it, from impossible to certain, as a number
• Stem-and-Leaf Plots: organize a data set while keeping every original value
• Circle Graphs: read a pie chart and connect each slice to a percent
• Data Displays Extended: choose the right graph and read it carefully

Number and Operations Practice

• Writing Ratios in Different Forms: the same ratio as a fraction, with a colon, and in words
• Equivalent Ratios: scale a ratio up or down and keep it the same
• Comparing Unit Rates: find the better buy by comparing rates for one
• Proportions and Cross Multiplication: set two ratios equal and solve for the missing value
• Simplifying Fractions: divide out the common factor to write a fraction lowest-terms
• Adding Fractions with Unlike Denominators: find a common denominator, then add
• Subtracting Fractions with Unlike Denominators: find a common denominator, then subtract
• Adding and Subtracting Mixed Numbers: work with the whole and fraction parts, including regrouping
• Multiplying Fractions: multiply across, and simplify before or after
• Multiplying Mixed Numbers: rename as improper fractions, then multiply
• Dividing Fractions: keep, change, flip, divide by multiplying the reciprocal
• Dividing Mixed Numbers: rename as improper fractions, then divide
• Decimal Place Value: name each digit’s value, from tenths to thousandths
• Comparing and Ordering Decimals: line up the place values and order decimals correctly
• Area of Rectangles and Squares: length times width, including fractional and decimal sides

Choose a Starting Skill

Start with one recent classwork error. For ratios and unit rates, ask what quantities and units are being compared before calculating. For signed numbers, use a number line to explain the direction and size of a change. For equations, check a proposed solution in the original statement.

Review a prerequisite when a student cannot explain the method. Return later to a few earlier problems, then combine familiar skills in a word problem. Adjust the session to the student’s concentration; finishing many pages is less useful than understanding the next step.

Plan STAAR Review with Official Texas Guidance

STAAR is based on the Texas Essential Knowledge and Skills. TEA’s STAAR Mathematics Resources page links the Grade 6 assessed curriculum and blueprint. Its STAAR Resources page provides access to official online practice. Use those sources for current assessment information, and ask the school about testing dates and applicable supports.

Use printable topic practice for calculations and reasoning, and official online practice for familiarity with assessment tools and format. A topic title alone does not certify what is inside a worksheet or that the collection covers every tested expectation.

Compare a Grade 6 Study Bundle

If you want a paid resource, review the current Texas STAAR Grade 6 Math Preparation Bundle listing. Compare its format, included resources and preview with the skills your student needs before choosing. Use the listing’s current purchase options and terms.

What is on the STAAR grade 6 math reference chart

Students get an official reference sheet during the test, often called the STAAR chart. Practicing with it at home helps, so your child knows what is given and what must be remembered. The grade 6 sheet from the Texas Education Agency includes:

• Area: triangle A = ½bh, rectangle or parallelogram A = bh, trapezoid A = ½(b₁ + b₂)h
• Volume: rectangular prism V = Bh, where B is the area of the base
• Length: 1 mile = 1,760 yards, 1 yard = 3 feet, 1 foot = 12 inches; 1 kilometer = 1,000 meters, 1 meter = 100 centimeters, 1 centimeter = 10 millimeters
• Capacity: 1 gallon = 4 quarts, 1 quart = 2 pints, 1 pint = 2 cups, 1 cup = 8 fluid ounces; 1 liter = 1,000 milliliters
• Weight and mass: 1 ton = 2,000 pounds, 1 pound = 16 ounces; 1 kilogram = 1,000 grams, 1 gram = 1,000 milligrams

Notice what is not on the sheet: no formula for the area of a circle and no percent rules. Keep the chart next to the geometry and unit conversion worksheets so your child learns to look things up quickly.

Where to find official STAAR grade 6 practice

STAAR is now given online, and TEA no longer posts PDF versions of new released tests. Recent released grade 6 math tests, with answer keys and item rationales, are on TEA’s STAAR released test questions page and open on the online practice test site. Try one full test after your child has worked through the worksheets. Then return to the worksheets for any skill that caused trouble.

Frequently Asked Questions

When is the 6th grade math STAAR?

The Grade 6 math STAAR is given in the spring, near the end of the school year. Exact dates and testing windows change each year, so check TEA’s current testing calendar or ask your child’s school. Starting skill review a couple of months ahead leaves time to work through ratios, integers and equations one worksheet at a time.

What is the 6th grade math STAAR chart?

The STAAR chart is the official Grade 6 mathematics reference sheet students may use during the test. It lists area formulas for triangles, rectangles, parallelograms and trapezoids, the volume formula for a rectangular prism, and measurement conversions. Have your child practice with a copy beside them, so finding the right formula becomes quick and natural.

Is there a 6th grade STAAR math practice test PDF?

Newer released Grade 6 STAAR tests are online only, on TEA’s practice test site, and TEA no longer publishes them as PDFs. The answer keys and item rationales are still posted as downloads. To practice on paper, print the free Texas Grade 6 worksheets by TEKS strand and pair them with one online released test to see the real format.

What are the 6th grade math TEKS?

The Grade 6 math TEKS focus on ratios, rates and percents, operations with integers, fractions and decimals, expressions, equations and inequalities, area and volume, and data displays such as dot plots and box plots. They also include personal financial literacy. A typical ratio skill is finding a unit rate, like $7.50 for 3 notebooks = $2.50 each.

Is there a 6th grade math STAAR raw score conversion table?

Yes. TEA publishes raw score conversion tables for each STAAR administration, showing how many points a student needs for Approaches, Meets and Masters Grade Level. The cutoffs change from year to year, so use the table for the test form your child took. It is a helpful way to see how close a practice score is to the next level.

Are there 6th grade subtraction of decimals worksheets?

Yes. The Texas Grade 6 collection includes decimal practice, which matters because the Grade 6 STAAR does not allow a calculator for most students. Line up the decimal points and add zeros as placeholders when needed: 12.4 − 3.75 becomes 12.40 − 3.75 = 8.65. Estimating first, about 12 − 4 = 8, helps catch place-value mistakes.