3rd Grade Mathematics TEST with Answer Key 2026-2027

 3rd Grade Mathematics

End-of-Year Assessment

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3rd Grade Mathematics TEST with Answer Key 2026-2027

 

Parent Preparation Guide & Complete Examination

 

 

Aligned To CCSS/Texas TEKS Mathematics — Grade 3

Frameworks Used Bloom's Taxonomy Hess's Cognitive Rigor Matrix

 

FOR PARENTS: What Is This Document?   This guide contains a complete, rigorous 3rd Grade mathematics examination aligned to the Texas Essential Knowledge and Skills (TEKS). It is designed to help parents understand what their child is expected to know by the end of 3rd Grade and to prepare them for STAAR. Each question includes the specific TEKS standard, Bloom's Taxonomy level, Depth of Knowledge (DOK) level, a parent-friendly explanation of what the question measures, at-home support activities, and common mistakes to watch for.

 

 

 

PART 1: NUMBER & OPERATIONS

 

Student Name: ___________________________    Date: _______________    Grade: 3

 

Directions: Read each question carefully. Show all your work. For multiple-choice questions, circle the letter of the best answer. For open-response questions, write your answer and explanation in the space provided.

 

Question 1   Bloom's: Remember  |  DOK: 1  |  TEKS: 3.2A

What is the value of the digit 4 in the number 2,473?

A)  4 B)  40 C)  400 D)  4,000

 

Question 2   Bloom's: Understand  |  DOK: 1  |  TEKS: 3.2B

Which number is 100 more than 3,847?

A)  3,947 B)  3,857 C)  4,847 D)  3,848

 

Question 3   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.4A

There are 6 tables in the school library. Each table has 8 chairs. How many chairs are there in all? Write a multiplication equation to represent this problem.

Answer: _______________________________________________

 

Question 4   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.4F

Sofia has 24 stickers. She wants to share them equally among 4 friends. How many stickers will each friend get? Write a division equation.

A)  4 B)  6 C)  8 D)  20

 

Question 5   Bloom's: Analyze  |  DOK: 3  |  TEKS: 3.4A/3.4F

Liam says: '3 × 9 and 9 × 3 give different answers because the order of the numbers is different.' Is Liam correct? Use an example or drawing to explain why or why not.

Answer: _______________________________________________

 

Question 6   Bloom's: Understand  |  DOK: 1  |  TEKS: 3.3A

Which fraction names the shaded part?     A rectangle is divided into 8 equal parts. 3 parts are shaded.

A)  3/5 B)  5/8 C)  3/8 D)  8/3

 

Question 7   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.3H

Place the following fractions in order from LEAST to GREATEST:     1/2,   1/8,   1/4

A)  1/2, 1/4, 1/8 B)  1/8, 1/4, 1/2 C)  1/4, 1/8, 1/2 D)  1/2, 1/8, 1/4

 

Question 8   Bloom's: Evaluate  |  DOK: 3  |  TEKS: 3.3H

Carlos says 1/3 is less than 1/4 because 3 is less than 4. Maya says 1/3 is greater than 1/4. Who is correct and why? Use a model or explanation to support your answer.

Answer: _______________________________________________

 

 

PART 2: ALGEBRAIC REASONING

 

Question 9   Bloom's: Understand  |  DOK: 1  |  TEKS: 3.5A

Find the missing number: 7 × ___ = 63

A)  7 B)  8 C)  9 D)  56

 

Question 10   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.5B

A bakery makes 5 muffins every hour. Complete the table:     Hours:   1  |  2  |  3  |  4  |  5    Muffins: 5  | ___ | ___ | ___ | ___

Answer: _______________________________________________

 

Question 11   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.5B

Which equation matches this word problem?  A box holds 9 crayons. There are some boxes on the shelf. There are 54 crayons in all. How many boxes are there?

A)  9 + b = 54 B)  9 × b = 54 C)  54 × 9 = b D)  b + 54 = 9

 

Question 12   Bloom's: Analyze  |  DOK: 3  |  TEKS: 3.5A

Look at this number pattern: 3, 6, 12, 24, 48, ...  What is the rule? What is the next number? Explain how you know.

Answer: _______________________________________________

 

 

PART 3: GEOMETRY & MEASUREMENT

 

Question 13   Bloom's: Remember  |  DOK: 1  |  TEKS: 3.6A

Which of these shapes has exactly 4 sides, 4 vertices, and all right angles?

A)  Triangle B)  Pentagon C)  Rectangle D)  Circle

 

Question 14   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.7B

Mia's rectangular bedroom is 9 feet long and 7 feet wide. She wants to put a border of tape along every edge of the floor.  A) How much tape does she need? B) How much carpet does she need to cover the entire floor?

Answer: _______________________________________________

 

Question 15   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.7C

A water bottle holds 2 liters. A drinking glass holds 250 milliliters. How many glasses of water will it take to fill the water bottle?  (Hint: 1 liter = 1,000 milliliters)

A)  4 B)  8 C)  500 D)  2

 

Question 16   Bloom's: Understand  |  DOK: 2  |  TEKS: 3.7A

What is the perimeter of a shape with these side lengths: 5 cm, 3 cm, 5 cm, 3 cm?

A)  15 cm B)  16 cm C)  11 cm D)  8 cm

 

 

PART 4: DATA ANALYSIS

 

Question 17   Bloom's: Understand  |  DOK: 2  |  TEKS: 3.8A

The tally chart shows pets owned by 3rd graders:     Dogs:  |||| |  (6)    Cats:  ||||      (4)    Fish:  |||       (3)    Birds: ||        (2)  How many more students have dogs than fish?

A)  2 B)  3 C)  4 D)  9

 

Question 18   Bloom's: Analyze  |  DOK: 3  |  TEKS: 3.8B

A bar graph shows these students' scores on a spelling test:    Ana: 90,  Ben: 75,  Cal: 95,  Dina: 80,  Eva: 75  What is the mode of these scores? What does the mode tell us about how the class did?

Answer: _______________________________________________

 

 

PART 5: PERSONAL FINANCIAL LITERACY

 

Question 19   Bloom's: Apply  |  DOK: 2  |  TEKS: 3.9A

Zara earns $8 per week doing chores. She wants to buy a book that costs $30. How many weeks does she need to save ALL of her money before she can buy the book?  Is there a week where she will have saved exactly $30? If not, what will she have left over?

Answer: _______________________________________________

 

Question 20   Bloom's: Evaluate  |  DOK: 3  |  TEKS: 3.9B

Marcus has $12. He can:    A) Buy 2 toy cars for $5 each now    B) Save his $12 and add $3 next week to buy a bigger toy for $15  Which choice shows better financial planning? Use specific numbers to support your answer.

Answer: _______________________________________________

 

 

PART 6: EXTENDED PROBLEM SOLVING

 

Question 21   Bloom's: Apply  |  DOK: 3  |  TEKS: 3.4A/3.7B

A school garden has 4 rectangular flower beds. Each bed is 6 meters long and 3 meters wide.  A) What is the area of ONE flower bed? B) What is the TOTAL area of all 4 flower beds? C) If seeds cost $2 per square meter, how much will it cost to plant ALL the flower beds?

Answer: _______________________________________________

 

Question 22   Bloom's: Create  |  DOK: 4  |  TEKS: All Domains

EXTENDED RESPONSE: You are a 3rd grade math teacher for a day!  Write a word problem that uses BOTH multiplication AND addition (at least two steps). Your problem must:    (1) Be about something real from everyday life    (2) Have a clear question to answer    (3) Be solved correctly in two or more steps  Write your problem, show the solution, and name the math skills it uses.

Answer: _______________________________________________

 

 

COMPLETE ANSWER KEY

For Parent and Educator Use

 

 

Q#	Answer	Explanation	TEKS
1	C) 400	The digit 4 is in the hundreds place. Its value is 4 × 100 = 400.	3.2A
2	A) 3,947	Adding 100 changes only the hundreds digit: 3,847 + 100 = 3,947.	3.2B
3	48 chairs; 6 × 8 = 48	6 groups of 8 = 6 × 8 = 48 chairs total.	3.4A
4	B) 6; 24 ÷ 4 = 6	24 ÷ 4 = 6. Each friend gets 6 stickers.	3.4F
5	Liam is INCORRECT. 3 × 9 = 27 and 9 × 3 = 27 — same answer (Commutative Property of Multiplication).	The Commutative Property states that changing the order of factors does not change the product: a × b = b × a.	3.4A/3.4F
6	C) 3/8	3 out of 8 equal parts are shaded = 3/8. The denominator (8) shows total parts; the numerator (3) shows shaded parts.	3.3A
7	B) 1/8, 1/4, 1/2	With the same numerator (1), the fraction with the LARGEST denominator is SMALLEST — because the whole is cut into more, smaller pieces. 1/8 < 1/4 < 1/2.	3.3H
8	Maya is correct. 1/3 > 1/4 because each piece is larger when divided into fewer parts.	When a whole is cut into 3 parts, each part (1/3) is bigger than when cut into 4 parts (1/4). Carlos confused the denominator value with the fraction's size.	3.3H
9	C) 9	7 × 9 = 63. Division fact: 63 ÷ 7 = 9.	3.5A
10	10, 15, 20, 25	Rule: multiply hours by 5. Each hour adds 5 more muffins.	3.5B
11	B) 9 × b = 54	9 crayons per box × number of boxes (b) = 54 total. Solving: b = 54 ÷ 9 = 6 boxes.	3.5B
12	Rule: multiply by 2 each time. Next number: 96.	Each term doubles: 3×2=6, 6×2=12, 12×2=24, 24×2=48, 48×2=96. This is an exponential (doubling) pattern.	3.5A
13	C) Rectangle	A rectangle has 4 sides, 4 corners (vertices), and 4 right angles (90° corners). A square is a special rectangle.	3.6A
14	A) 32 feet of tape (perimeter). B) 63 square feet of carpet (area).	A) Perimeter = 2(9) + 2(7) = 18 + 14 = 32 feet. B) Area = 9 × 7 = 63 square feet.	3.7B
15	B) 8	2 liters = 2,000 milliliters. 2,000 ÷ 250 = 8 glasses.	3.7C
16	B) 16 cm	Perimeter = sum of all sides = 5+3+5+3 = 16 cm.	3.7A
17	B) 3	Dogs: 6, Fish: 3. 6 - 3 = 3 more students have dogs than fish.	3.8A
18	Mode = 75. It tells us the most common score was 75 — two students got this score.	Mode = the value that appears most often. 75 appears twice. The mode tells us the most frequent result, which helps identify typical performance in a set of data.	3.8B
19	4 weeks ($32 saved) — she will have $2 left over. She cannot save exactly $30.	$8 × 4 = $32. $32 > $30, so she can buy it. $32 - $30 = $2 leftover. 30 ÷ 8 = 3 remainder 6, so 3 full weeks isn't enough — she needs 4 weeks.	3.9A
20	Option B is better financial planning — he gets more value ($15 toy) by waiting one week and saving $3 more.	Option A: spends $10, gets 2 small toys, keeps $2. Option B: waits 1 week, spends $15, gets 1 larger toy. Better value requires patience and planning.	3.9B
21	A) 18 sq m. B) 72 sq m. C) $144.	A) 6×3=18 sq m. B) 18×4=72 sq m. C) 72×$2=$144.	3.4A/3.7B
22	Answers will vary. Full credit: real context, 2-step problem using × and +, complete solution, and skill identification.	Example: 'There are 3 bags with 8 oranges each. Mom adds 5 more. How many oranges? 3×8=24, 24+5=29.' Skills: multiplication, addition, multi-step problem solving.	All Domains

 

 

PARENT GUIDE

Understanding Every Question: What It Measures & How to Help

 

 

Q1: Place Value in 4-Digit Numbers TEKS 3.2A  |  Bloom's: Remember | DOK: 1

What This Question Measures: Students must identify the place value of digits in numbers up to 100,000 — the foundation of all number operations in 3rd grade and beyond. How to Help Your Child at Home: Write 4-digit numbers on paper. Circle one digit and ask: 'What place is this? What is it worth?' Use base-ten blocks or draw place value charts. Practice with car license plates or page numbers. Watch For / Common Mistakes: Children often say the digit name instead of its value — '4' instead of '400.' Reinforce that place value means the digit times its position's worth.

 

Q2: Adding and Subtracting 10 and 100 Mentally TEKS 3.2B  |  Bloom's: Understand | DOK: 1

What This Question Measures: Mental math with multiples of 10 and 100 builds number sense — the ability to work with numbers flexibly without always using written procedures. How to Help Your Child at Home: Count forward and backward by 100 on a number line. Play 'What's 100 more? 100 less?' with any number. Use a hundreds chart to see how moving down one row equals adding 10. Watch For / Common Mistakes: Students may add 1 to the wrong digit, getting 3,848. Stress: we are adding ONE HUNDRED, so only the hundreds digit changes.

 

Q3: Multiplication as Equal Groups TEKS 3.4A  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students connect real-world situations to multiplication equations — a critical conceptual shift from repeated addition to multiplicative thinking. How to Help Your Child at Home: Arrange small objects into equal groups at home. 'We have 4 bags with 6 apples each — write the multiplication.' Use arrays: draw rows and columns on graph paper to visualize multiplication. Watch For / Common Mistakes: Children may add (6+8=14) instead of multiply. Ask: 'Are we combining different amounts, or are we combining equal groups?' Equal groups = multiplication.

 

Q4: Division as Equal Sharing TEKS 3.4F  |  Bloom's: Apply | DOK: 2

What This Question Measures: Division as fair sharing is the entry point to understanding the operation — students must see division as splitting a total into equal groups. How to Help Your Child at Home: Use real objects: 20 crackers shared among 5 people. Count into equal piles. Write the division equation: 20 ÷ 5 = 4. Connect to the multiplication family: 5 × 4 = 20. Watch For / Common Mistakes: Students may subtract 4 from 24 repeatedly (skip counting) without writing a division equation. Encourage them to write the number sentence first, then verify by checking multiplication.

 

Q5: Commutative Property of Multiplication TEKS 3.4A/3.4F  |  Bloom's: Analyze | DOK: 3

What This Question Measures: Understanding this property reduces the number of multiplication facts students must memorize by half — and builds algebraic thinking about the properties of operations. How to Help Your Child at Home: Draw a 3×9 array (3 rows, 9 columns) and a 9×3 array (9 rows, 3 columns). Count both totals — they're the same! Rotate the paper 90 degrees to show they're the same array. Watch For / Common Mistakes: Children agree with Liam because 'the numbers look different.' Emphasize: the ORDER changes, but the product does not. This is why 7×6 and 6×7 are the same fact.

 

Q6: Understanding Fractions as Parts of a Whole TEKS 3.3A  |  Bloom's: Understand | DOK: 1

What This Question Measures: Reading a fraction from a model is the foundational fraction skill — students must connect the visual representation to the symbolic notation. How to Help Your Child at Home: Fold pieces of paper into equal sections (halves, thirds, fourths, sixths, eighths). Shade different amounts and write the fraction. Use pizza slices or chocolate bar sections as concrete models. Watch For / Common Mistakes: Students often reverse numerator and denominator, writing 8/3. Remind them: denominator = Down at the bottom = total, numerator = on top = part we're counting.

 

Q7: Comparing Unit Fractions TEKS 3.3H  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students must reason about fraction size — a conceptual skill that requires understanding that larger denominators create smaller pieces. How to Help Your Child at Home: Cut three paper strips identically. Fold one in half, one in fourths, one in eighths. Compare one piece from each. See clearly that 1/8 is the smallest piece. Watch For / Common Mistakes: Children often order by denominator ascending (1/2, 1/4, 1/8) because '8 is bigger than 2.' Emphasize: we're comparing one PIECE, and smaller pieces come from more cuts.

 

Q8: Evaluating Fraction Comparisons — Critical Thinking TEKS 3.3H  |  Bloom's: Evaluate | DOK: 3

What This Question Measures: This top-level Bloom's/DOK question requires students to evaluate a mathematical argument, identify an error in reasoning, and justify their own conclusion with evidence. How to Help Your Child at Home: Give your child two identical snacks and cut one into 3 pieces and one into 4 pieces. Ask: 'Which piece is bigger — one of 3 or one of 4?' The physical experience makes this concept stick. Watch For / Common Mistakes: This is the same misconception as Q7 but from the perspective of critiquing someone else's reasoning. Encourage your child to ALWAYS draw or use a physical model before answering fraction comparison questions.

 

Q9: Fact Families — Multiplication and Division TEKS 3.5A  |  Bloom's: Understand | DOK: 1

What This Question Measures: Students must see the inverse relationship between multiplication and division — understanding fact families reduces the memorization burden and builds algebraic thinking. How to Help Your Child at Home: Write the four related facts for any multiplication: 7×9=63, 9×7=63, 63÷7=9, 63÷9=7. Practice calling these 'fact families.' Use flashcards that show all four facts together. Watch For / Common Mistakes: Students may try to count up rather than using the related division fact. Encourage them to think: 'What times 7 equals 63?' — not 'Keep adding 7 until I reach 63.'

 

Q10: Patterns and Input-Output Tables TEKS 3.5B  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students identify and extend a multiplicative pattern — early algebraic thinking that prepares them for writing equations and understanding functions. How to Help Your Child at Home: Create tables from daily life: 'If we read 3 pages a night, fill in the table for 1–7 nights.' Ask your child to state the rule: 'Multiply the number of nights by 3.' Watch For / Common Mistakes: Students may add 5 only to the previous value (additive thinking only) without seeing the multiplicative rule. Both approaches work here, but being able to state 'Hours × 5 = Muffins' shows deeper understanding.

 

Q11: Writing Equations from Word Problems TEKS 3.5B  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students must translate a verbal situation into a multiplication equation with a variable — a foundational pre-algebra skill critical for all future math. How to Help Your Child at Home: Practice translating: 'There are 6 bags with some apples each. There are 30 apples total. Write the math sentence.' Define the variable first: 'Let b = bags.' This habit of defining the unknown is key. Watch For / Common Mistakes: Children often add all visible numbers (9 + 54) instead of recognizing the multiplicative structure. Ask: 'Are these equal groups? What's repeated?' Equal groups signal multiplication.

 

Q12: Identifying Multiplicative Patterns TEKS 3.5A  |  Bloom's: Analyze | DOK: 3

What This Question Measures: Students must recognize and describe a multiplicative (not additive) pattern and justify their reasoning — higher-order thinking that connects multiplication to sequences. How to Help Your Child at Home: Play 'doubling': 'Start with 1 penny and double it every day for a week.' Make a table and watch the numbers grow quickly. Discuss: 'Why does doubling get so big so fast?' Watch For / Common Mistakes: Students may identify the rule as 'add 3' (looking only at the first two terms). Encourage checking the rule for ALL terms: does 'add 3' work from 12 to 24? No — 12+3=15, not 24.

 

Q13: Identifying Quadrilaterals by Properties TEKS 3.6A  |  Bloom's: Remember | DOK: 1

What This Question Measures: Students classify shapes by their geometric properties (number of sides, vertices, angle types) — the foundation of all geometric reasoning. How to Help Your Child at Home: Go on a 'shape hunt' in your home. Find rectangles (doors, windows, phones), triangles (roof shapes, sandwich cuts), and pentagons. Count sides and corners together. Watch For / Common Mistakes: Students may confuse square and rectangle. All squares are rectangles, but not all rectangles are squares. Focus on the PROPERTIES (4 right angles, 4 sides) rather than the name.

 

Q14: Area and Perimeter in a Real Context TEKS 3.7B  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students apply area and perimeter formulas to real situations — and must distinguish which measurement answers which real-world question (fencing vs. flooring). How to Help Your Child at Home: Measure a room or the kitchen table. Calculate how much ribbon (perimeter) and how much paper (area) would be needed to cover it. Make the distinction physical and memorable. Watch For / Common Mistakes: Confusing perimeter and area is the top error. Tape = going around the edge = perimeter. Carpet = filling the inside = area. The units differ: feet vs. square feet.

 

Q15: Liquid Volume — Converting and Computing TEKS 3.7C  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students convert between metric units of capacity and then apply division — integrating measurement conversion with multiplication/division fluency. How to Help Your Child at Home: Use real containers and water. Fill a large container with a small measuring cup. Count how many cups it takes. Ask: 'How many 250ml glasses fill this 1-liter bottle?' Watch For / Common Mistakes: Students may divide 2 ÷ 250 (= 0.008) without first converting liters to milliliters. Emphasize: always convert to the SAME unit before computing.

 

Q16: Computing Perimeter by Adding All Sides TEKS 3.7A  |  Bloom's: Understand | DOK: 2

What This Question Measures: Students find perimeter by adding all side lengths — and recognize that opposite sides of a rectangle are equal, which can be used as a computation shortcut. How to Help Your Child at Home: Measure the perimeter of everyday objects: a book cover, a placemat, a cereal box face. Add all four sides. Discover the shortcut: 2 × (length + width). Watch For / Common Mistakes: Students may add only 2 sides (5+3=8) or may multiply incorrectly. Reinforce: perimeter means going ALL the way around — count every side.

 

Q17: Reading Tally Charts and Comparing Data TEKS 3.8A  |  Bloom's: Understand | DOK: 2

What This Question Measures: Students extract data from a tally chart and perform comparison subtraction — a practical skill that mirrors real data collection and analysis. How to Help Your Child at Home: Create tally charts for family data: favorite TV shows, types of cars that pass your house, types of shoes in the closet. Ask comparison questions: 'How many more of X than Y?' Watch For / Common Mistakes: Students may add instead of subtract (6+3=9) when asked 'how many more.' Reinforce: 'more than' = difference = subtraction.

 

Q18: Identifying and Interpreting the Mode TEKS 3.8B  |  Bloom's: Analyze | DOK: 3

What This Question Measures: Students identify the mode from a data set and explain what it tells us — connecting a statistical measure to meaningful interpretation of data. How to Help Your Child at Home: Collect 10 pieces of data (daily temperatures, number of steps). Ask: 'Which number shows up most often? What does that tell us about our typical day?' Make it personally relevant. Watch For / Common Mistakes: Students often confuse mode with median (middle value) or mean (average). Remind them: mode = most frequent = the number you see most. An easy memory trick: MMode = Most.

 

Q19: Saving Money — Division with Remainder in Context TEKS 3.9A  |  Bloom's: Apply | DOK: 2

What This Question Measures: Students apply division with remainders to a real financial goal — and must interpret what the remainder means (not enough money = need one more week). How to Help Your Child at Home: Give your child a small savings goal and an 'allowance.' Make a chart: week 1, week 2, etc. When do they have enough? What's left over after buying? This builds both math and money sense. Watch For / Common Mistakes: Students may stop at 3 weeks ($24) because that's the division answer — but $24 < $30. They must recognize that 'not enough' means rounding UP to 4 weeks.

 

Q20: Comparing Spending Choices — Financial Decision Making TEKS 3.9B  |  Bloom's: Evaluate | DOK: 3

What This Question Measures: Students evaluate two financial options and justify their choice with mathematical evidence — building the foundations of cost-benefit reasoning. How to Help Your Child at Home: When shopping, present your child with choices: 'Two small things or save for one better thing?' Calculate the costs together. Discuss: 'Which gives us more value?' Watch For / Common Mistakes: Students may pick Option A because 'getting stuff now feels better.' Acknowledge this is a natural impulse, but guide them to compare the MATH: what costs more total, and what do you get for it?

 

Q21: Multi-Step Area and Cost Problem TEKS 3.4A/3.7B  |  Bloom's: Apply | DOK: 3

What This Question Measures: Students solve a three-part problem integrating area, multiplication, and money — mirroring the complexity of real-world planning problems at grade-level rigor. How to Help Your Child at Home: Design your own garden on grid paper. How much would it cost to plant? What if you added another row? This open-ended exploration builds mathematical modeling skills. Watch For / Common Mistakes: Students may correctly find the area of one bed but forget to multiply by 4 for the total, or may correctly multiply by 4 but then forget the cost step.

 

Q22: Create Your Own Word Problem — Ultimate Thinking Challenge TEKS All Domains  |  Bloom's: Create | DOK: 4

What This Question Measures: Bloom's CREATE at DOK 4 — the highest possible cognitive demand. Students must synthesize a real-world narrative, use multiple operations, solve it correctly, and reflect on the math skills used. True mathematical mastery. How to Help Your Child at Home: Play 'problem inventor' regularly. Ask: 'Can you make a tricky math problem for me using what you learned this week?' When your child creates problems, they are thinking like a mathematician. Watch For / Common Mistakes: Students may write a one-step problem or forget to include both operations. Encourage them to check: 'Did I use both multiplication AND addition? Does my problem match my answer?'

 

 

Scoring Guide & Next Steps

 

 

Score	Performance Level	Recommended Action
27–30	Masters Grade Level	Excellent! Focus on enrichment and extension. Explore real-world applications and the next grade's preview topics.
22–26	Meets Grade Level	Strong! Review missed questions by domain. Use the Parent Guide tips for weak areas.
16–21	Approaches Grade Level	Spend 15 minutes daily on the domains where most questions were missed. Use hands-on activities from the guide.
0–15	Developing Foundational Skills	Schedule time with the teacher. Focus on the first two TEKS domains — they are the foundation for everything else.

 

 

 

This guide was developed using Texas TEKS Mathematics standards for Grade 3, Bloom's Revised Taxonomy, and Hess's Cognitive Rigor Matrix. All questions are original and written to mirror STAAR-aligned rigor. Designed to bridge classroom learning and home supp