Which Is Bigger 7/8 or 15/16?

The answer to this question is not immediately obvious, but we can use some basic principles of mathematics to figure it out. Let's start by looking at the two fractions:

7/8 = 7 ÷ 8

15/16 = 15 ÷ 16

To compare the two fractions, we need to find a common denominator, so that they are both expressed as fractions with the same bottom number. The lowest common denominator (LCD) of 8 and 16 is 16. Therefore, we can rewrite the fractions as follows:

7/8 = 7 ÷ 8 = (7 × 2) ÷ (8 × 2) = 14/16

15/16 = 15 ÷ 16 = (15 × 2) ÷ (16 × 2) = 30/32

Now that the fractions have the same denominator, we can compare the numerators (the top numbers) to see which fraction is larger. In this case, it is clear that 30/32 is larger than 14/16, because 30 is greater than 14. Therefore, we can conclude that 15/16 is larger than 7/8.

There are a few ways to approach this question. One way is to simply compare the two fractions and see which one is larger. In this case, 7/8 is larger than 15/16.

Another way to approach this question is to think about it in terms of equivalencies. For example, 7/8 is equivalent to 21/24. Since 21 is larger than 15, we can conclude that 7/8 is larger than 15/16.

Similarly, we can also think about this in terms of decimals. 7/8 is equivalent to 0.875, while 15/16 is equivalent to 0.9375. Once again, we can see that 0.875 is larger than 0.9375, and therefore 7/8 is larger than 15/16.

There are a few other ways to think about this question, but these are two of the most straightforward approaches. In either case, the answer is clear: 7/8 is larger than 15/16.

There are a few different ways that you can tell which fraction is larger. One way is to look at the numerators and compare them. The fraction with the larger numerator is the larger fraction. Another way is to look at the denominators and compare them. The fraction with the smaller denominator is the larger fraction. You can also convert the fractions to decimals and compare the decimal values. The larger decimal value is the larger fraction.

When it comes to fractions, there is a big difference between the two types: improper and proper fractions. improper fractions are those where the numerator (top number) is equal to or greater than the denominator (bottom number). In other words, the fraction istop-heavy. An example of an improper fraction would be 7/4, which can be written as 1 3/4. A proper fraction, on the other hand, is one where the numerator is less than the denominator. In other words, the fraction is bottom-heavy. A proper fraction would be written as 3/4.

What is the sum of the two fractions?

The sum of the two fractions is a fraction whose numerator is the sum of the numerators of the two fractions and whose denominator is the sum of the denominators of the two fractions.

When two fractions are multiplied together, the result is called a product. To calculate the product of two fractions, first convert each fraction to an equivalent fraction with a common denominator. Then, multiply the numerators together and multiply the denominators together. The product of the two fractions will be the numerator of the resulting fraction divided by the denominator of the resulting fraction.

For example, let's say we want to calculate the product of the fractions 1/4 and 2/3. To do this, we first need to convert each fraction to an equivalent fraction with a common denominator. We can do this by finding a common multiple of the two denominators, 4 and 3. The lowest common multiple of 4 and 3 is 12, so we convert each fraction to an equivalent fraction with a denominator of 12. 1/4 is equivalent to 3/12, and 2/3 is equivalent to 8/12. Now that we have equivalent fractions with a common denominator, we can multiply the numerators together and multiply the denominators together. 3/12 multiplied by 8/12 is equal to 24/144. This means that the product of the fractions 1/4 and 2/3 is 24/144.

In general, to calculate the product of two fractions, follow these steps:

1. Convert each fraction to an equivalent fraction with a common denominator.

2. Multiply the numerators together and multiply the denominators together.

3. The product of the two fractions will be the numerator of the resulting fraction divided by the denominator of the resulting fraction.

A fraction is a mathematical expression that represents a division of two numbers. The top number of the fraction is called the numerator, while the bottom number is called the denominator. The quotient of two fractions is the number that results from dividing the numerator of one fraction by the denominator of the other fraction. In mathematical terms, the quotient of two fractions is written as:

Quotient of two fractions = (Numerator 1 / Denominator 1) / (Numerator 2 / Denominator 2)

For example, the quotient of the fractions 3/4 and 2/5 would be written as:

Quotient of two fractions = (3/4) / (2/5)

which is equivalent to

Quotient of two fractions = (3/4) x (5/2)

= 15/8

In other words, the fraction 3/4 divided by the fraction 2/5 is equal to the fraction 15/8.

It is important to note that the order in which the fractions are divided does not affect the quotient. In the above example, if the fractions were reversed, the quotient would still be 15/8. This is because the division of fractions is equivalent to multiplication, and the order of multiplication does not affect the product. Therefore, the quotient of the fractions 2/5 and 3/4 would be equal to 15/8 as well.

"What is the larger fraction when both are reduced to lowest terms?" is a difficult question to answer. There are a few ways to think about this problem. One way to think about it is to find the fractions with the largest numerators. Another way to think about it is to find the fractions with the smallest denominators.

The way to find the largest fraction when both are reduced to lowest terms is to find the fractions with the largest numerators. The fractions with the largest numerators are the fractions with the smallest denominators. The fractions with the smallest denominators are the fractions with the largest numerators.

To find the fractions with the largest numerators, we can use a method called factoring. Factoring is a method of breaking a number down into its component parts. For example, the number 12 can be broken down into 2 x 2 x 3. The number 12 can also be broken down into 1 x 12, 2 x 6, or 3 x 4.

When we factor a number, we are looking for the factors that are the largest. In the example of the number 12, the largest factor is 3. So, the fraction with the largest numerator would be 3/4.

The way to find the smallest fraction when both are reduced to lowest terms is to find the fractions with the smallest denominators. The fractions with the smallest denominators are the fractions with the largest numerators. The fractions with the largest numerators are the fractions with the smallest denominators.

To find the fractions with the smallest denominators, we can use a method called division. Division is a method of breaking a number down into its component parts. For example, the number 12 can be divided into 3 x 4. The number 12 can also be divided into 1 x 12, 2 x 6, or 4 x 3.

When we divide a number, we are looking for the factors that are the smallest. In the example of the number 12, the smallest factor is 3. So, the fraction with the smallest denominator would be 1/3.

When fractions are in lowest terms, it means that the numerator (top number) and the denominator (bottom number) cannot be divided by any number other than 1 and themselves. To find the smaller fraction when both are reduced to lowest terms, we need to compare the numerators and the denominators.

The numerator is thetop number in a fraction and it represents how many parts of the whole we have. The denominator is thebottom number in a fraction and it represents how many parts the whole is divided into. In order to find the smaller fraction when both are reduced to lowest terms, we need to find which fraction has the smaller numerator and which fraction has the smaller denominator.

For example, if we have the fractions ¾ and ½, we can reduce each fraction to lowest terms by dividing the numerator and denominator by their greatest common factor (GCF). The GCF of ¾ is 3, so we divide 3 into both the numerator (3) and the denominator (4) to get ¾ = 1/4. The GCF of ½ is 2, so we divide 2 into both the numerator (2) and denominator (2) to get ½ = 1/2. Now we can compare the fractions by looking at the numerators and denominators. The fraction ½ has a smaller numerator (1) and a smaller denominator (2), so ½ is the smaller fraction when both are reduced to lowest terms.

The fraction 7/8 has a larger numerator than 15/16. This can be seen by looking at the two fractions and comparing the numerators. 7 is greater than 15, so 7/8 has a larger numerator.