Assessment Practice MA.3.FR.2.1

Assessment Practice MA.3.FR.2.1

3rd Grade

10 Qs

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Assessment Practice MA.3.FR.2.1

Assessment Practice MA.3.FR.2.1

Assessment

Quiz

Mathematics

3rd Grade

Hard

MA.3.FR.2.1

Standards-aligned

Created by

Alex Meads

Used 6+ times

FREE Resource

10 questions

Show all answers

1.

MATH RESPONSE QUESTION

1 min • 1 pt

Media Image

Which fraction does the point on the number line represent?

Mathematical Equivalence

OFF

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

2.

MULTIPLE SELECT QUESTION

1 min • 2 pts

Select all the fractions that are greater than 6/8.

6/5

5/8

6/10

6/6

7/8

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

3.

MULTIPLE SELECT QUESTION

1 min • 2 pts

Select all the true statements.

1/5 < 1/6

3/4 < 3/5

5/8 = 5/6

1/3 > 1/4

3/5 > 3/6

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

4.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Which shows the fractions ordered from least to greatest?

3/6, 3/8, 3/10

4/10, 4/8, 4/6

2/8, 5/8, 3/8

5/10, 3/10, 2/10

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

5.

DROPDOWN QUESTION

1 min • 1 pt

Which is the correct symbol to compare the fractions?

5/12 (a)   7/12

>

<

=

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

6.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Media Image

Which fraction does the point on the number line represent?

3/8

6/8

6/7

6/9

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

7.

HOTSPOT QUESTION

1 min • 1 pt

Select all the number lines where the point represents 1/2.

Answer explanation

Ordering Fractions in Detail

1. Understanding Fractions:

  • Fractions show parts of a whole. For example, in the fraction 2/5, the top number (2) tells us how many parts we have, and the bottom number (5) tells us how many equal parts the whole is divided into.

2. Ordering Fractions with the Same Numerator:

  • When fractions have the same top number (numerator), you compare them based on their bottom numbers (denominator).

  • Example: Let’s compare 1/3 and 1/5.

    • Here, both fractions have a numerator of 1.

    • Since 3 is less than 5, we can say that 1/3 is larger than 1/5.

    • Conclusion: 1/3 > 1/5.

3. Visualizing with a Number Line:

  • You can draw a number line to help visualize the fractions:

    • Mark 0 and 1 on the line.

    • Divide the space into equal parts based on the denominators. For 1/3, divide it into 3 parts. For 1/5, divide it into 5 parts.

    • You will see that 1/3 is further to the right than 1/5, confirming that 1/3 is larger.

4. Ordering Fractions with the Same Denominator:

  • When fractions have the same bottom number (denominator), you compare them based on their top numbers (numerator).

  • Example: Let’s compare 2/5 and 4/5.

    • Both fractions have a denominator of 5.

    • Since 4 is greater than 2, it follows that 4/5 is larger than 2/5.

    • Conclusion: 4/5 > 2/5.

5. Visualizing with a Number Line:

  • Again, you can draw a number line:

    • Mark 0 and 1.

    • Divide the segment between 0 and 1 into 5 equal parts.

    • You will see that 2/5 is two parts from 0 and 4/5 is four parts from 0. This shows that 4/5 is further to the right than 2/5.

6. Ordering Multiple Fractions:

  • If you have more than two fractions, you can use the same methods to order them.

  • Example: Order 1/4, 1/3, and 1/5.

    • All have the same numerator (1).

    • Compare the denominators: 4, 3, and 5.

    • The smallest denominator (4) means 1/4 is the smallest fraction.

    • The next smallest is 1/3, and the largest is 1/5.

    • Order: 1/4 < 1/5 < 1/3.

Tags

MA.3.FR.2.1

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