7.5 in fraction form is a common representation of the decimal number 7.50. It is important to understand how to convert between decimals and fractions in order to perform mathematical operations accurately.
To convert 7.5 to fraction form, follow these steps:
Therefore, 7.5 in fraction form is 75/10.
The fraction 75/10 can be simplified by dividing both the numerator and denominator by a common factor. In this case, the common factor is 5, so we can simplify the fraction to 15/2.
The following table shows the decimal, fraction, and percentage equivalents of 7.5:
Decimal | Fraction | Percentage |
---|---|---|
7.5 | 15/2 | 750% |
7.5 in fraction form can be used in a variety of mathematical operations, such as:
Story 1: The Baker's Recipe
A baker has a recipe that calls for 7.5 cups of flour. However, the baker only has a measuring cup that measures in fractions. The baker needs to convert 7.5 cups to fraction form in order to measure the correct amount of flour. The baker multiplies 7.5 by 10 to get 75, and then adds a denominator of 10 to get 75/10. The baker then simplifies the fraction to 15/2, which is equal to 7.5 cups.
Lesson: It is important to know how to convert between decimals and fractions in order to perform mathematical operations accurately.
Story 2: The Carpenter's Measurement
A carpenter is building a table that is 7.5 feet long. The carpenter needs to cut a piece of wood that is the correct length. The carpenter has a measuring tape that measures in fractions of a foot. The carpenter needs to convert 7.5 feet to fraction form in order to cut the wood to the correct length. The carpenter multiplies 7.5 by 12 (the number of inches in a foot) to get 90, and then adds a denominator of 12 to get 90/12. The carpenter then simplifies the fraction to 15/2, which is equal to 7.5 feet.
Lesson: Fractions can be used to measure lengths and distances accurately.
Story 3: The Mathematician's Problem
A mathematician is working on a problem that involves the number 7.5. The mathematician needs to convert 7.5 to fraction form in order to solve the problem. The mathematician multiplies 7.5 by 10 to get 75, and then adds a denominator of 10 to get 75/10. The mathematician then simplifies the fraction to 15/2, which is equal to 7.5. The mathematician uses the fraction 15/2 to solve the problem.
Lesson: Fractions can be used to solve mathematical problems.
Pros:
Cons:
If you are having difficulty understanding 7.5 in fraction form, or if you need help performing mathematical operations with fractions, please seek help from a teacher, tutor, or online resource. There are many helpful resources available to help you learn about fractions and how to use them.
2024-10-02 09:01:08 UTC
2024-10-02 09:03:48 UTC
2024-10-02 08:47:21 UTC
2024-10-02 08:54:03 UTC
2024-10-02 09:10:35 UTC
2024-10-02 10:41:50 UTC
2024-10-02 09:16:31 UTC
2024-10-02 08:44:42 UTC
2024-10-02 09:07:15 UTC
2024-10-02 08:56:49 UTC
2024-10-11 13:28:33 UTC
2024-10-04 09:04:31 UTC
2024-10-08 20:24:05 UTC
2024-10-09 09:59:28 UTC
2024-10-03 11:37:41 UTC
2024-10-09 10:14:33 UTC
2024-10-13 08:57:22 UTC
2024-10-03 05:38:10 UTC
2024-10-16 09:08:41 UTC
2024-10-16 09:08:13 UTC
2024-10-16 09:08:06 UTC
2024-10-16 09:07:50 UTC
2024-10-16 09:07:40 UTC
2024-10-16 09:07:15 UTC
2024-10-16 09:07:06 UTC