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Quizzes > Quizzes for Business > Education

4th Grade Math Assessment Quiz Challenge

Brush Up on 4th Grade Math Concepts Now

Difficulty: Moderate
Questions: 20
Learning OutcomesStudy Material
Colorful paper art depicting a 4th Grade Math Assessment Quiz.

This 4th grade math assessment helps you practice key skills - fractions, decimals, geometry, and more - in 15 multiple-choice questions. Use it to spot gaps before a test or for quick review at home or in class, and explore more math assessments when you want extra practice.

What fraction is equivalent to 1/2 when the denominator is 4?
2/4
3/4
4/2
1/4
To find an equivalent fraction with denominator 4, multiply numerator and denominator by 2. This gives 1Ã-2/2Ã-2 = 2/4, which represents the same value.
Which of the following fractions is equivalent to 3/5?
5/8
9/20
6/10
3/10
To find an equivalent fraction, multiply numerator and denominator by the same number. Multiplying 3/5 by 2/2 gives 6/10, which equals 3/5.
In the number 5,482, what is the value of the digit 4?
400
4,000
4
40
In 5,482, digits are in the thousands, hundreds, tens, and ones places. The digit 4 is in the hundreds place, so its value is 400.
What is the sum of 1.5 and 2.3?
3.9
3.8
3.6
3.7
Adding decimals, align the decimal points: 1.5 + 2.3 = 3.8. The sum is 3.8.
How many sides does a hexagon have?
6
4
8
5
A hexagon is a six-sided polygon. By definition, it has 6 sides.
Which fraction is larger, 3/4 or 2/3?
2/3
Cannot compare
They are equal
3/4
Converting to decimals, 3/4 = 0.75 and 2/3 ≈ 0.6667. Since 0.75 is greater than 0.6667, 3/4 is larger.
If there are 4 bags with 7 apples in each bag, how many apples are there in total?
11
28
21
14
Multiplication combines equal groups: 4 bags Ã- 7 apples = 28 apples. So there are 28 apples altogether.
A tray has 36 cookies and they are shared equally among 6 children. How many cookies does each child get?
8
7
5
6
Division splits the total into equal parts: 36 cookies ÷ 6 children = 6 cookies each. Each child gets 6 cookies.
Round 456 to the nearest hundred.
500
460
450
400
To round to the nearest hundred, look at the tens digit (5). Since 5 is 5 or greater, increase the hundreds place by 1, rounding 456 to 500.
What is the next number in the pattern: 5, 10, 15, 20, __?
25
24
22
30
The pattern increases by 5 each time. After 20, adding 5 gives 25 as the next number.
What is 4.2 minus 1.7?
2.6
2.5
2.7
2.4
Subtracting decimals, align the decimal points: 4.2 âˆ' 1.7 = 2.5. The result is 2.5.
Sarah buys 3 shirts at $8 each and spends $5 on a book. How much does she spend in total?
$21
$29
$37
$24
First calculate shirts: 3 Ã- $8 = $24, then add $5 for the book: $24 + $5 = $29. Total spending is $29.
What is the perimeter of a rectangle with length 5 cm and width 3 cm?
20 cm
15 cm
8 cm
16 cm
Perimeter is 2 Ã- (length + width): 2 Ã- (5 + 3) = 16 cm. Thus, the perimeter is 16 cm.
What is the area of a rectangle that is 7 units long and 4 units wide?
11
28
32
14
Area is length Ã- width: 7 Ã- 4 = 28 square units. So the area is 28.
How many faces does a cube have?
8
4
6
12
A cube has six square faces. Each face is a square, and there are six of them.
Which fraction represents the decimal 0.75?
2/5
1/2
5/8
3/4
0.75 is equal to 75/100, which simplifies by dividing numerator and denominator by 25 to 3/4. Therefore, 3/4 is the correct fraction.
A farmer has 5 fields. Each field has 12 rows of corn, and each row has 8 plants. How many corn plants are there in total?
600
320
180
480
Multiply fields Ã- rows per field Ã- plants per row: 5 Ã- 12 Ã- 8 = 480. Thus, there are 480 corn plants total.
Calculate 2.75 + 1.4 âˆ' 0.65.
3.4
3.55
3.5
3.6
First add 2.75 + 1.4 = 4.15, then subtract 0.65: 4.15 âˆ' 0.65 = 3.5. The final result is 3.5.
A square has an area of 49 cm². What is its perimeter?
21 cm
49 cm
14 cm
28 cm
Side length is √49 = 7 cm. Perimeter of a square is 4 Ã- side: 4 Ã- 7 = 28 cm.
Lily bought 3 notebooks at $2.50 each and 4 pencils at $0.75 each. She pays with $15. How much change does she receive?
$3.50
$4.50
$5.00
$4.00
Total cost: 3 Ã- $2.50 = $7.50, plus 4 Ã- $0.75 = $3.00 gives $10.50. Change from $15: $15 âˆ' $10.50 = $4.50.
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Learning Outcomes

  1. Identify equivalent fractions and compare their values
  2. Apply multiplication and division skills to solve word problems
  3. Analyse place value, rounding, and number patterns
  4. Demonstrate decimal operations including addition and subtraction
  5. Master complex word problems using multiple operations
  6. Evaluate area, perimeter, and basic geometry concepts

Cheat Sheet

  1. Equivalent fractions - Learn how to create equal slices by multiplying or dividing the numerator and denominator by the same number. Visual aids, like fraction bars or pie charts, make it a breeze to see why 1/2 equals 2/4. With a little practice, you'll spot equivalent fractions faster than you can say "slice of cake"! Mastering Equivalent Fractions
  2. Comparing fractions - Discover two fun strategies: find a common denominator or use benchmark fractions like 1/2 to see which fraction is larger. Convert 3/4 to 9/12 and 2/3 to 8/12, and watch the bigger one stand out in seconds. Soon you'll compare fractions like a fraction ninja! Comparing Fractions Simplified
  3. Multi-step word problems - Break big problems into bite-sized steps and decide whether to multiply or divide at each turn. For example, if one serving needs ¾ cup of sugar and you need 6 servings, just multiply ¾ × 6 to get the total. You'll flex your math muscles and feel like a problem-solving hero! Tackling Word Problems
  4. Place value up to 1,000,000 - Each digit's place is ten times stronger than the one on its right, so the 5 in 345,678 actually means 50,000! Practice reading and writing big numbers to build confidence. You'll soon think of million-digit numbers like they're your best friends. Understanding Place Value
  5. Rounding numbers - Round to the nearest 10, 100, or 1,000 by looking at the digit to the right. If it's 5 or more, round up; if it's less, round down. Try rounding 4,362 to the nearest hundred - you'll get 4,400 in a flash! Rounding Made Easy
  6. Number patterns - Spot the rule hiding in a sequence, like ×2 in 2, 4, 8, 16. Practice with different patterns - addition, subtraction, multiplication, even swapping! Cracking patterns trains your brain to think ahead like a math detective. Decoding Number Patterns
  7. Decimal operations - Line up those decimal points and add or subtract just like whole numbers. For example, 3.25 + 1.4 becomes 3.25 + 1.40 = 4.65. With this trick, you'll manage decimals as easily as counting jellybeans! Decimal Addition & Subtraction
  8. Complex word problems - Identify the operations you need - maybe multiplication first, then addition - and solve step by step. Jot down each calculation to avoid mistakes. Soon these puzzles will feel like a fun treasure hunt! Cracking Word Problems
  9. Area of rectangles - Multiply length by width to find the space inside (Area = length × width). A 5-unit by 3-unit rectangle has 15 square units inside - easy as pie! Draw it out to see those squares pop. Calculating Area
  10. Perimeter of shapes - Add up all the sides to walk around the shape. A rectangle with sides of 4 and 6 units has a perimeter of 4 + 4 + 6 + 6 = 20 units. It's like taking a mathy stroll around the block! Finding Perimeter
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