Valentine Math Worksheets 4th Grade

📆 Updated: 1 Jan 1970
👥 Author:
🔖 Category: Math

Valentine Math Worksheets for 4th Grade bring a fun and engaging twist to mathematical learning. These worksheets are designed to captivate young learners by incorporating Valentine's Day themes while covering important math concepts.



Table of Images 👆

  1. 3rd Grade Math Subtraction Worksheets
  2. 8th Grade Math Worksheets Printable
  3. Circle Area Worksheet
  4. Long I Worksheet Ind
  5. Elements Living Things Non-Living Worksheets
  6. Decimal Crossword Puzzle
  7. Reptile Research Worksheet
  8. Extinction Worksheets
  9. Common Core 2nd Grade Math Worksheets
  10. St. Patricks Day Fraction Worksheet
3rd Grade Math Subtraction Worksheets
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8th Grade Math Worksheets Printable
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Circle Area Worksheet
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Long I Worksheet Ind
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Elements Living Things Non-Living Worksheets
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Decimal Crossword Puzzle
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Reptile Research Worksheet
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Extinction Worksheets
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Common Core 2nd Grade Math Worksheets
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St. Patricks Day Fraction Worksheet
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What is the value of "x" in the equation 3x + 5 = 20?

The value of "x" in the equation 3x + 5 = 20 is x = 5.

Determine the perimeter of a heart-shaped box with sides measuring 6 cm and 8 cm.

To determine the perimeter of the heart-shaped box with sides measuring 6 cm and 8 cm, we first need to calculate the total length around the shape. The perimeter of a heart shape is the sum of the lengths of its sides. Since a heart shape is made up of two semi-circles and two straight sides of equal length, we can calculate the perimeter using the formula: perimeter = 2 * pi * (r + h), where r is the radius of the semi-circles (half of the side length) and h is the length of the straight side. In this case, the radius (r) is 3 cm (half of 6 cm) and the straight side (h) is 8 cm. Plugging in the values, we get perimeter = 2 * pi * (3 + 8) = 2 * pi * 11 ? 69.12 cm. Therefore, the perimeter of the heart-shaped box is approximately 69.12 cm.

Calculate the total number of chocolates if each box contains 12 chocolates and there are 6 boxes in total.

The total number of chocolates would be 72 (12 chocolates per box multiplied by 6 boxes).

Find the area of a rectangle with length 9 cm and width 5 cm.

To find the area of a rectangle, you multiply its length by its width. In this case, the length is 9 cm and the width is 5 cm. Multiplying 9 cm by 5 cm gives an area of 45 square centimeters. Therefore, the area of the rectangle is 45 square centimeters.

If a bouquet contains 15 red roses and 12 white roses, what is the ratio of red roses to white roses?

The ratio of red roses to white roses in the bouquet is 15:12, which can be simplified to 5:4 by dividing both numbers by 3 to find the simplest form of the ratio.

Jennifer has 24 Valentine cards. If she wants to give an equal number of cards to 8 friends, how many cards will each friend receive?

Each friend will receive 3 Valentine cards, as 24 cards divided equally among 8 friends means giving 3 cards to each friend.

Sam has saved $20 to buy a Valentine's Day gift. The gift costs $7. How much money will Sam have left after purchasing the gift?

After purchasing the gift that costs $7, Sam will have $20 - $7 = $13 left.

A heart-shaped cake is divided into 8 equal pieces. If Kevin eats 2 pieces, what fraction of the cake did he eat?

Kevin ate 2 out of 8 equal pieces of the heart-shaped cake, so he ate 2/8 or 1/4 of the cake.

Mrs. Smith buys 3 Valentine's Day balloons for each student in her class. If there are 24 students, how many balloons did she buy in total?

Mrs. Smith bought a total of 72 Valentine's Day balloons for her class, as she purchased 3 balloons per student for 24 students.

The ratio of girls to boys in a classroom is 3:2. If there are 15 boys, how many girls are there?

There are 22 girls in the classroom. We can solve this by setting up the ratio as 3:2, which means for every 3 girls, there are 2 boys. Since there are 15 boys, we can calculate the number of girls by multiplying 15 boys by the ratio (3 girls/2 boys), which gives us 22 girls in total.

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