Texas STAAR Grade 7 Math Worksheets: 95 Free PDF Links

Choose a topic to find 95 existing printable math PDF links for Texas Grade 7 review. The worksheet links open directly, without an email address or account.

This is an independent Effortless Math practice directory, not an official TEA test or a complete STAAR blueprint. It includes prerequisite review and extension topics as well as Grade 7 skills. Use your teacher’s current learning goals to choose a starting point.

Integers and Absolute Value

• Understanding Integers and the Number Line – make positive and negative numbers feel concrete before the operations begin
• Absolute Value – treat distance from zero as a habit, especially when negative signs sit outside the bars
• Comparing and Ordering Integers – use number-line position instead of guessing from the size of the digits
• Adding Integers – combine gains and losses without losing the sign
• Subtracting Integers – turn subtraction into adding the opposite when the signs get crowded
• Multiplying Integers – separate the sign rule from the multiplication facts
• Dividing Integers – use the same sign logic as multiplication, then check reasonableness
• Square Roots and Perfect Squares – recognize perfect squares quickly and connect square roots to side length
• Introduction to Scientific Notation – write very large and very small numbers in a cleaner, more readable form

Rational Numbers and Exponents

• Fractions, Decimals, and Rational Numbers – move between forms so the most useful representation is always available
• Adding and Subtracting Fractions (Like Denominators) – keep the denominator steady and focus attention on what happens to the numerators
• Adding and Subtracting Fractions (Unlike Denominators) – find a common denominator before the arithmetic starts to compete for attention
• Multiplying Fractions and Mixed Numbers – convert mixed numbers when needed, multiply straight across, and simplify cleanly
• Dividing Fractions and Mixed Numbers – turn division into multiplying by the reciprocal, then check that the size of the answer makes sense
• Adding and Subtracting Decimals – line up place values so tenths, hundredths, and thousandths stay in their own lanes
• Multiplying and Dividing Decimals – estimate first, then place the decimal where the answer can reasonably live
• Converting Between Fractions, Decimals, and Percents – switch forms on purpose instead of treating each representation as a separate topic
• Adding and Subtracting Rational Numbers – combine fractions, decimals, and negatives without letting the notation hide the operation
• Multiplying Integers and Rational Numbers – carry the sign rule into fractions and decimals, not just whole-number products
• Dividing Integers and Rational Numbers – use reciprocals and sign rules together, then test the answer against the original expression
• Solving Real-World Problems with Rational Numbers – translate everyday changes, debts, distances, and measurements into rational-number operations
• Exponents and Powers of Rational Numbers – read powers as repeated factors and watch how fractions and negatives behave
• Laws of Exponents – use product, quotient, and power rules as shortcuts students can justify, not tricks to memorize

Ratios, Rates, and Proportional Relationships

• Ratios and Equivalent Ratios – build the foundation for proportions, rates, and scale work
• Unit Rates and Complex Fractions – reduce messy comparisons to a clear per-one value
• Writing and Solving Proportions – set up equivalent ratios carefully before cross-products appear
• Proportional vs. Non-Proportional Relationships – look for a constant multiplier instead of assuming every table is proportional
• Constant of Proportionality (k) – identify the unit rate that ties tables, graphs, equations, and word problems together
• Graphing Proportional Relationships – connect the straight line through the origin to the unit rate in the situation
• Scale Drawings and Scale Factors – connect classroom proportions to maps, models, and real measurements
• Writing Equations for Proportional Relationships – turn a constant rate into an equation and use it to predict new values
• Converting Between Measurement Systems – use conversion factors carefully so the unwanted unit cancels away

Percents and Financial Literacy

• Percents Greater Than 100% and Less Than 1% – stretch percent thinking beyond the familiar 0 to 100 range
• Finding the Percent of a Number – connect percent to multiplication so students can move past one-step guessing
• Finding the Whole Given a Part and Percent – work backward from the part to the original amount without swapping the quantities
• Percent Increase and Percent Decrease – separate the original amount from the amount of change
• Discounts, Markups, and Sales Tax – practice the kind of percent math students see in stores
• Simple Interest – keep principal, rate, and time organized in one formula
• Tips, Commissions, and Fees – apply percent work to bills, pay, service charges, and other money situations students recognize
• Percent Error: How Close Are Your Estimates? – compare the size of an error to the exact value, not just the raw difference
• Compound Interest – show why repeated percent growth is different from simple interest
• Introduction to Personal Financial Literacy – make budgeting, saving, borrowing, and earning feel like math students can actually use

Expressions, Equations, and Inequalities

• Writing and Evaluating Algebraic Expressions – translate words into variables and test expressions with real values
• Properties of Operations and Simplifying Expressions – combine like terms and use properties to make expressions easier to read
• Adding and Subtracting Linear Expressions – track coefficients and constants separately so like terms do not get blurred together
• Solving One-Step Equations – undo one operation cleanly and check by substitution
• Solving Two-Step Equations – remove the constant first, then undo the coefficient
• Solving Equations with the Distributive Property – distribute, collect like terms, and then solve the equation one layer at a time
• Writing and Graphing Inequalities – connect inequality language to open and closed points on a number line
• Solving One-Step and Two-Step Inequalities – solve like an equation while remembering when a negative multiplier reverses the sign
• Factoring Expressions – pull out a common factor so the structure of an expression becomes easier to see
• Rewriting Expressions to Solve Problems – choose an equivalent form that makes the question easier, faster, or clearer
• Solving Multi-Step Problems with Rational Numbers – keep fractions, decimals, signs, and units organized across several steps
• Introduction to Slope and Linear Relationships – read a rate of change from tables, graphs, and situations

Geometry: Angles, Triangles, and Transformations

• Adjacent, Vertical, and Linear Pair Angles – use angle relationships before reaching for guesswork or a protractor
• Complementary and Supplementary Angles – connect the words to 90-degree and 180-degree totals
• Angle Relationships with Parallel Lines and Transversals – spot corresponding, alternate, and same-side angle patterns in a busy diagram
• Triangle Angle-Sum Theorem – use the 180-degree total to solve for missing angles
• Exterior Angle Theorem – connect an outside angle to the two remote interior angles that create it
• Constructing Triangles (SSS, SAS, ASA Conditions) – test which side-and-angle information is enough to make one clear triangle
• Similar Figures and Proportional Sides – use scale factors to move between matching sides
• Drawing Geometric Figures with Given Conditions – turn a written set of constraints into a precise diagram
• Triangle Inequality Theorem – check side lengths before assuming a triangle can exist
• Properties of Quadrilaterals – sort rectangles, parallelograms, trapezoids, and rhombuses by the properties they must have
• Translations, Reflections, and Rotations – describe how a figure moves without changing its size or shape
• Dilations and Scale Factors on the Coordinate Plane – use multiplication from the origin or center of dilation to resize a figure

Two-Dimensional Geometry

• Area of Triangles – practice the half-base-times-height idea until it is automatic
• Area of Quadrilaterals – choose the right base and height for rectangles, parallelograms, trapezoids, and kites
• Area of Composite Figures – break an irregular shape into familiar pieces before adding or subtracting area
• Circumference of Circles – use diameter, radius, and pi to measure the distance around a circle
• Area of Circles – connect radius, pi, and area without mixing up circumference
• Area and Perimeter of Composite Figures with Circles – combine straight edges and curved pieces without losing track of which formula is being used
• Parts of a Circle – name radius, diameter, chord, arc, and sector while doing real calculations

Three-Dimensional Geometry

• Nets and Surface Area of Prisms – unfold a prism into faces so every rectangle has a reason to be counted
• Surface Area of Pyramids – combine the base with the triangular faces and keep slant height separate from vertical height
• Volume of Prisms – multiply base area by height and track cubic units
• Volume of Pyramids – connect pyramid volume to one-third of a matching prism
• Cross Sections of 3-D Figures – visualize the flat shape created when a solid is sliced
• Volume of Cylinders – use the area of the circular base and the height as a three-dimensional stack
• Surface Area of Cylinders – combine the two circles with the curved rectangle around the side

Statistics and Data

• Populations, Samples, and Sampling Methods – decide whether a sample represents the larger group or quietly leans one way
• Making Predictions from Samples – use proportional reasoning to make reasonable estimates from survey data
• Mean, Median, Mode, and Range – choose the right summary number for a data set
• Mean Absolute Deviation (MAD) – measure how spread out data values are from the mean
• Box Plots and Measures of Spread – read quartiles, medians, ranges, and IQR from one display
• Comparing Two Data Distributions – compare center and spread instead of judging by one number alone
• Histograms and Stem-and-Leaf Plots – read grouped data displays without mistaking bars or stems for individual values
• Circle Graphs (Pie Charts) – connect sectors of a circle to percents, fractions, and totals

Probability

• Introduction to Probability – write probability as a favorable-outcomes-over-total-outcomes fraction
• Sample Spaces and Counting Outcomes – list outcomes in an organized way so none are counted twice or missed
• Probability of Simple Events – turn one clear event into a fraction, decimal, or percent probability
• Compound Events (Independent) – multiply probabilities when one event does not change the other
• Compound Events (Dependent) – adjust the second probability when the first event changes the sample space
• Simulations and Experimental Probability – use trials to model chance and compare results with theoretical probability
• Probability Models – judge whether a model matches the situation before trusting its predictions

Choose a practice sequence

Start with a skill behind a recent classroom mistake. Ask the student to explain an example, then choose the corresponding topic above. Revisit the explanation before adding harder work if the student is unsure why the method works.

Useful sequences include integer operations before rational-number equations, ratios and unit rates before percent problems, and area before surface area. Review a completed problem with different numbers to check understanding rather than memorization.

Texas assessment guidance: check the TEKS and school year

STAAR measures the Texas Essential Knowledge and Skills (TEKS). The topic groups on this page are for navigation; they are not TEA reporting categories or a verified one-to-one standards crosswalk. A worksheet title alone does not show that its content is assessed on Grade 7 STAAR.

Use TEA’s STAAR resources to find the current Grade 7 math assessed curriculum, blueprint and online practice information. Pair paper practice with your school’s guidance on the assessment interface and permitted tools.

For planning beyond this school year, TEA says the replacement assessment program under House Bill 8 begins in 2027–28. See TEA’s assessment transition page for updates. Do not assume a resource labeled STAAR matches every future test design.

More practice and book choices

For other public resources, use Open the STAAR Math Hub or Choose STAAR practice by grade. Choose Grade 7 when browsing by grade.

For a separate book-based study option, compare the Texas STAAR Grade 7 Math Preparation Bundle. Check the current listing, format and available preview before choosing it. The free worksheet links above are available independently of any purchase.

Grade 7 STAAR math at a glance

These facts come from the Texas Education Agency (TEA) for the most recent test (spring 2026).

What score passes? STAAR reports four levels: Did Not Meet, Approaches, Meets and Masters Grade Level. Approaches is the lowest passing level. On the 2026 Grade 7 math test, Approaches started at a raw score of 19 out of 46, Meets at 25 and Masters at 37. These cutoffs change a little each year, so check TEA’s raw score conversion table for the test your student takes.

What is changing? Under House Bill 8, Texas replaces STAAR with three shorter tests across the school year starting in 2027–28. TEA’s draft Grade 7 math blueprint for spring 2028 lists 28 to 30 questions. The skills in the worksheets above still apply.

Frequently Asked Questions

What math is taught in 7th grade in Texas?

Texas 7th grade math follows the TEKS and centers on proportional reasoning. Students work with rational numbers, rates, percents and financial literacy, write and solve two-step equations and inequalities, find circumference and area of circles, compute volume of prisms and pyramids, and compare data sets and probabilities. The 95 worksheets are grouped by these same topic areas.

Is there a 7th grade math STAAR practice test PDF?

TEA no longer posts full released STAAR tests as PDFs. Released Grade 7 math tests are taken on TEA’s online practice site, while the answer keys and item rationales are available to download. For printable practice, choose a topic worksheet here, such as proportions or probability, and use it to work on the skills a released test shows are weakest.

What is on the 7th grade math STAAR reference sheet?

The Grade 7 STAAR math reference materials list formulas students may use during the test, such as circumference and area of a circle, area of triangles and trapezoids, volume of prisms and pyramids, and interest formulas, plus measurement conversions. Download the current version from TEA and keep it beside your child while practicing geometry and finance worksheets.

Can 7th graders use calculators?

On the Grade 7 STAAR math test, calculators are not allowed unless a student qualifies for one as an accommodation, and classroom rules vary by teacher. That makes paper-and-pencil skill important. Practice integer and fraction work by hand, such as −3/4 × 8 = −6 or 2.5 × 1.2 = 3, so these steps feel automatic on test day.

Is 7th grade math hard?

Seventh grade math can feel like a big step because students start combining negative numbers, fractions and equations in one problem. It gets much easier when the basics are solid. If a topic like solving 4x + 3 = −9 (x = −3) feels shaky, go back to an integer or one-step equation worksheet first, then return to the harder problems.

Are there rational numbers on a number line worksheets for grade 7?

Yes. The integers and rational numbers sections include worksheets on placing and comparing numbers on a number line. Seventh graders locate values like −1 1/2, 0.75 and −2/3 and order them from least to greatest. A helpful habit is converting each to a decimal first: −1.5, about −0.67 and 0.75, so the order is easy to see.