what ratios are equivalent to 4:12
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13
Answer:
And, of course, 1/3 is equivalent to 4/12 ... 1/3, 2/6 , 3/9, 5/15, 6/18, 7/21, .... There are infinite equivalent fractions to 4/12.
Step-by-step explanation:
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1
Answer:
There are several ratios that are equivalent to 4:12. Some examples include:
1:3, 2:6, 8:24, and 0.33:1.
Step-by-step explanation:
- A ratio is a way of comparing two or more quantities. In the case of the ratio 4:12, it is comparing the quantity of 4 to the quantity of 12.
- When two ratios are equivalent, it means that they represent the same relationship between quantities, even if the numbers themselves are different. To find equivalent ratios, we can use the concept of proportionality. A proportion is an equation that states that two ratios are equal, for example, 4/12 = x/y.
- One way to find equivalent ratios is by multiplying or dividing both Numerator and Denominator in the ratio by the same value. For example, if we multiply both numbers in the ratio 4:12 by 2, we get 8:24, which is still equivalent to 4:12 because it represents the same relationship between 8 and 24 as 4 and 12. We can also divide both numbers by 4, which gives us 1:3.
- 4 * 2/12 * 2 = 8 / 24 = 8: 24
Another way is to simplify the ratio. For example, 4:12 can be simplified by dividing both numbers by 4 which gives us 1:3.
So 4:12 is equivalent to 1:3, 2:6, 8:24, and 0.33:1.
- equivalent ratios can also be represented as fractions. In the case of 4:12, it can be represented as 1/3. We can also convert it to a decimal by dividing both numbers by the denominator (12), which gives us 0.33:1.
- equivalent ratios can be used in real-world situations, such as in cooking recipes or in engineering and construction. For example, if a recipe calls for 4 cups of flour and 12 cups of sugar, we know that the ratio of flour to sugar is 4:12. We could use this ratio to make a larger or smaller batch of the recipe by maintaining the same proportion of ingredients. Similarly, in construction, if a blueprint calls for a 4:12 pitch on a roof, we know that for every 4 units of horizontal distance, the roof will rise 12 units vertically.
To learn more about fractions from the link below
https://brainly.com/question/17220365
To learn more about concept of proportionality from the link below
https://brainly.com/question/870035
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