FREE 5th Grade Common Core Math Practice Test

10 Full-Length STAAR Grade 5 Math Practice Tests The Practice You Need to Ace the STAAR Grade 5 Math Test

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For this practice test, we’ve selected 20 real questions from past exams for your students’ Common Core Practice test. Your student will have the chance to try out the most common 5th Grade Common Core Math questions. For every question, there is an in-depth explanation of how to solve the question and how to avoid mistakes next time.

Use our free 5th Grade Common Core Math practice tests and study resources (updated for 2026) to help your students ace the 5th Grade Common Core Math test! Make sure to follow some of the related links at the bottom of this post to get a better idea of what kind of mathematics questions students need to practice.

10 Sample 5th Grade Common Core Math Practice Questions

1- How long is the line segment shown on the number line below?

A. 6

B. 7

C. 8

D. 9

2- If a rectangle is 30 feet by 45 feet, what is its area?

A. 1350

B. 1250

C. 1000

D. 870

3- If a vehicle is driven 32 miles on Monday, 35 miles on Tuesday, and 29 miles on Wednesday, what is the average number of miles driven each day?

A. 32

B. 33

C. 34

D. 35

4- Peter traveled 120 miles in 4 hours, and Jason traveled 160 miles in 8 hours. What is the ratio of the average speed of Peter to the average speed of Jason?

A. 3: 2

B. 2: 3

C. 5: 9

D. 5: 6

5- If \(x=- 8\), which equation is true?

A. \(x(2x-4)=120\)

B. \(8 (4-x)=96\)

C. \(2 (4x+6)=79\)

D. \(6x-2=-46\)

6- A circle has a diameter of 8 inches. What is its approximate circumference?
(\(π = 3.14\))

A. 6.28 inches

B. 25.12 inches

C. 34.85 inches

D. 35.12 inches

7- A woman owns a dog walking business. If 3 workers can walk 9 dogs, how many dogs can 5 workers walk?

A. 13

B. 15

C. 17

D. 19

8- What are the coordinates of the intersection of x–axis and the y–axis on a coordinate plane?

A. \((5, 5)\)

B. \((1, 1)\)

C. \((0, 0)\)

D. \((0, 11)\)

9- Jack added 19 to the product of 16 and 26. What is this sum?

A. 61

B. 330

C. 435

D. 135

10- Joe makes $4.75 per hour at his work. If he works 8 hours, how much money will he earn?

A. $32.00

B. $34.75

C. $36.50

D. $38.00

11- Which of the following is an obtuse angle?

A. 89\(^\circ\)

B. 55\(^\circ\)

C. 143\(^\circ\)

D. 235\(^\circ\)

12- What is the value of \(6 – 3 \frac{4}{9}\)?

A. \(\frac{23}{9}\)

B. \(3\frac{4}{9}\)

C. \(-\frac{1}{9}\)

D. \(\frac{42}{9}\)

13- The bride and groom invited 220 guests for their wedding. 190 guests arrived. What percent of the guest list was not present?

A. \(90\%\)

B. \(20\%\)

C. \(23.32\%\)

D. \(13.64\%\)

14- Frank wants to compare these two measurements.
\(18.023 kg \space ……. \space 18,023 g\)
Which symbol should he use?

A. \(<\)

B. \(>\)

C. \(≠\)

D. \(=\)

15- Aria was hired to teach three identical 5th grade math courses, which entailed being present in the classroom 36 hours altogether. At $25 per class hour, how much did Aria earn for teaching one course?

A. $50

B. $300

C. $600

D. $1400

16- In a classroom of 60 students, 22 are male. What percentage of the class is female?

A. \(51\%\)

B. \(59\%\)

C. \(63\%\)

D. \(73\%\)

17- In a party, 6 soft drinks are required for every 9 guests. If there are 171 guests, how many soft drinks are required?

A. 9

B. 27

C. 114

D. 171

18- While at work, Emma checks her email once every 90 minutes. In 9 hours, how many times does she check her email?

A. 4 Times

B. 5 Times

C. 6 Times

D. 7 Times

19- In a classroom of 44 students, 18 are male. About what percentage of the class is female?

A. \(63\%\)

B. \(51\%\)

C. \(59\%\)

D. \(53\%\)

20- A florist has 516 flowers. How many full bouquets of 12 flowers can he make?

A. 40

B. 41

C. 43

D. 45

Best 5th Grade Common Core Math Exercise Resource for 2026

Answers:

2- A
Use the area of a rectangle formula.
Area \(=\) length \(×\) width \(⇒ A = 30 × 45 ⇒ A = 1,350\)

3- A
\(average (mean) = \frac{sum \space of \space terms}{number \space of \space terms}⇒ average= \frac{32+35+29}{3}⇒ average = 32\)

4- A
Peter’s speed \(= \frac{120}{4}= 30\)
Jason’s speed \(= \frac{160}{8}=20\)
\(\frac{The \space average \space speed \space of \space peter}{The \space average \space speed \space of \space Jason}=\frac{30}{20}\)
equals to: \(\frac{3}{2}\)or 3: 2

5- B
Plug in \(x=- 8\) in each equation.
\(x(2x-4)=120→(-8)(2(-8)-4)=(-8)×(-16-4)=160\)
\(8 (4-x)=96→8(4-(-8)=8(12)=96\)
\(2 (4x+6)=79→2(4(-8)+6)=2(-32+6)=-52\)
\(6x-2=-46→6(-8)-2=-48-2=-50\)
Only option B is correct.

6- B
The diameter of the circle is 8 inches. Therefore, the radius of the circle is 4 inches.
Use circumference of a circle formula.
\(C = 2πr ⇒ C = 2 × 3.14 × 4 ⇒ C = 25.12\)

7- B
3 workers can walk 9 dogs ⇒ 1 worker can walk 3 dogs.
5 workers can walk \((5 × 3) 15\) dogs.

8- C
The horizontal axis in the coordinate plane is called the x-axis. The vertical axis is called the y-axis. The point at which the two axes intersect is called the origin. The origin is at 0 on the x-axis and 0 on the y-axis.

9- C
\(19 + (16 × 26) = 19 + 416 = 435\)

10- D
1 hour: \($4.75\)
8 hours: \(8 × $4.75 = $38\)

11- C
An obtuse angle is an angle of greater than 90\(^\circ\) and less than 180\(^\circ\). From the options provided, only option C (143 degrees) is an obtuse angle.

12- A
\(6 – 3\frac{4}{9}=\frac{54}{9}-\frac{31}{9}=\frac{23}{9}\)

13- D
The number of guests that are not present are \((220 – 190) 30\) out of \(220 =\frac{30}{220}\)
Change the fraction to percent:
\(\frac{30}{220}×100\%=13.64\%\)

14- D
Each kilogram is 1,000 grams.
18,023 grams \(= (\frac{18,023}{1,000}) =18.023\) kilograms.
Therefore, the two amounts provided are equal.

15- B
Aria teaches 36 hours for three identical courses. Therefore, she teaches 12 hours for each course. Aria earns $25 per hour. Therefore, she earned $300 (\(12 × 25\)) for each course.

16- C
The number of female students in the class is \((60 – 22) 38\) out of \(60 = \frac{38}{60}\)
Change the fraction to percent:
\(\frac{38}{60} 3 ×100\%=63\%\)

17- C
Write a proportion and solve.
\(\frac{6 \space soft \space drinks}{9 \space guests}=\frac{x}{171 \space guests}\)
\(x =\frac{171×6}{9}⇒x=114\)

18- C
Every 90 minutes, Emma checks her email.
In 9 hours (540 minutes), Emma checks her email \((540 ÷ 90) 6\) times.

19- C
There are 44 students in the class. 18 of them are male and 26 of them are female.
26 out of 44 are female. Then:
\(\frac{26}{44}=\frac{x}{100}→2,600=44x→x=2,600÷44≈59\%\)

20- C
Divide the number flowers by \(12: 516 ÷ 12 = 43\)

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5 Full-Length Common Core Grade 5 Math Practice Tests The Practice You Need to Ace the Common Core Math Test

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Recommended EffortlessMath Books

For a workbook that walks through every grade 5 Common Core standard, the Grade 5 Common Core Math Exercise Book covers each topic with worked examples your child can follow. For more grade 5 practice tests in the same format, see the 10 Full-Length Grade 5 Math Practice Tests.

Frequently Asked Questions

What is the 5th Grade Common Core Math test?

It’s a generic grade 5 math assessment built around the Common Core State Standards (CCSS) for math. Many state tests (SBAC, NJSLA, MCAP, IAR, and others) align to CCSS, so practice on Common Core content prepares your child for whichever state test their school uses.

How many questions are on a typical 5th Grade Common Core Math test?

Real state tests aligned to CCSS at grade 5 typically have 45-55 items split across two sessions. This free practice gives your child 20 sample questions — a focused checkpoint that takes about 30-40 minutes.

Is a calculator allowed on Common Core Math tests at grade 5?

Calculator policy varies by state, but most CCSS-aligned grade 5 tests do not allow calculators (or only allow them on specific portions). The grade-level content emphasizes fluency with decimals, fractions, and multi-digit multiplication, all of which the standards say should be done without a calculator.

What are the 5th Grade Common Core math domains?

Five domains: Operations and Algebraic Thinking (5.OA), Number and Operations in Base Ten (5.NBT), Number and Operations – Fractions (5.NF), Measurement and Data (5.MD), and Geometry (5.G). At grade 5, the Fractions and Base Ten domains carry the most weight on most state tests.

What’s the most important grade 5 Common Core standard?

The fraction operations cluster (5.NF.1-7) is the big one. Adding, subtracting, multiplying, and dividing fractions — including mixed numbers — is the foundation for grade 6 ratio work and middle-school algebra. Strong fraction fluency at grade 5 makes everything that follows easier.

How is a Common Core grade 5 Math test scored?

Specifics vary by state, but most CCSS-aligned tests use a scale score and four performance levels (Below, Approaching, Meets, Exceeds — or Levels 1-4). Meets/Level 3 is the grade-level proficiency target in most states.

How long should we prepare for a 5th Grade Common Core Math test?

For most fifth graders, 5-7 weeks of practice at 20-25 minutes a day works well. If fraction operations are still shaky, spend the first 2 weeks on fraction arithmetic before mixing in decimal and volume problems. Use this practice test first to spot weak topics.

What’s the hardest part of 5th Grade Common Core Math for most kids?

Three common stumbling blocks: dividing fractions (5.NF.7), multiplying multi-digit decimals (5.NBT.7), and volume word problems with composite figures (5.MD.5). All three reward step-by-step work and clear notation rather than mental shortcuts.

Can my child retake a Common Core grade 5 state test?

No. State assessments are given once per spring. If your child misses the original date, a make-up is scheduled within the testing window. Otherwise, the next state test is the grade 6 version the following spring.

Where can I find more 5th Grade Common Core practice?

EffortlessMath has step-by-step lessons for every grade 5 CCSS standard, plus the grade 5 Common Core workbook and additional full-length grade 5 practice tests.

Related EffortlessMath Lessons

If a topic on this page feels rusty, these short lessons go deeper:

• How to divide fractions
• Multiply and divide decimals
• Order of operations (PEMDAS)
• Area and perimeter
• Place value