What is 5/8 Plus 1/4?

The answer is 14.

When you add 1 4 5 8 together, the answer is 14. This is a simple addition problem that anyone can do. Just add the numbers together and you will get the answer.

Adding 1/4 to a Number

Adding a quarter to a number is easy! Just follow these simple steps:

1) First, identify the number you want to add a quarter to. This can be any number, whole or decimal.

2) Next, divide the number by 4. This will give you the answer in quarters.

3) Finally, add 1/4 to the number.

That’s all there is to it! By following these steps, you can add a quarter to any number with ease. Give it a try the next time you need to add a quarter to a number!

Adding fractions with different denominators can be a difficult concept for students to grasp. In order to add fractions with different denominators, we must first find a common denominator. The common denominator is the lowest number that both denominators will go into. In this example, the common denominator is 8. To find the common denominator, we multiply the two denominators together. In this case, we multiply 5 x 8 to get 40.

We then take the numerators of each fraction (the top number) and multiply them by the number that we multiplied the denominator by to get the common denominator. So, for the first fraction, we multiply 5 by 8 to get 40. For the second fraction, we multiply 1 by 5 to get 5. We then add the two new numerators together, 40 + 5 to get 45. We write this answer as 45/40.

The final step is to simplify the fraction, if possible. In this case, the greatest common factor of 45 and 40 is 5. We divide both the numerator and denominator by 5 to get 9/8. So, the sum of 5/8 and 1/2 is 9/8.

It’s a simple math question, but one that often trips people up. The answer, of course, is ½. But how do you get there?

To start, let’s review what 1/4 plus 1/4 is. This is the same as 2/8. When you add fractions that have the same denominator, you simply add the numerators. So, 2/8 plus 2/8 is 4/8.

Now, let’s look at 1/4 plus 1/4. This is the same as 2/8. When you add fractions that have the same denominator, you simply add the numerators. So, 2/8 plus 2/8 is 4/8.

But 4/8 is the same as ½! So, when you add 1/4 plus 1/4, you get ½.

When we think of money, we usually think of quarters. Quarters are such an important part of our lives that we often take them for granted. But have you ever stopped to think about why they’re called quarters?

As it turns out, the answer is quite simple. A quarter is simply one fourth of a dollar. That’s it! The term “quarter” comes from the Latin word for “fourth,” which is “quartus.”

So the next time you’re handling some quarters, take a moment to think about their fascinating history. Who knows, you might even start collecting them!

One fourth as a fraction is equal to two sevenths. This can be seen by dividing both the numerator and denominator of the fraction by the same number, in this case four. When this is done, the fraction becomes one seventh.

Adding fractions is one of the most fundamental operations in mathematics, and yet it can be one of the most difficult for students to understand. In this blog post, we’re going to talk about how to add fractions, and some of the different ways that you can approach this process.

One of the first things to understand about adding fractions is that it is really just combining two parts into one whole. When you add two fractions together, you are essentially combining two parts of a whole into a single whole. For example, if you have a pizza that is cut into eight slices, and you eat two of those slices, you have eaten one-fourth of the pizza. If someone else eats two more slices, they have also eaten one-fourth of the pizza, and so together you have eaten half of the pizza.

To add fractions, then, you simply need to find a common denominator between the two fractions, and then add the numerators. For example, let’s say you want to add 1/4 + 1/6. The first step is to find a common denominator, which in this case is 12. Once you have the common denominator, you can simply add the numerators: 1/4 + 1/6 = 6/12 + 4/12 = 10/12.

There are a few different ways to find a common denominator, and it’s important to understand all of them so that you can choose the one that makes the most sense to you in any given situation. One way to find a common denominator is to simply list out the multiples of each denominator until you find a common multiple. For example, the multiples of 4 are 4, 8, 12, 16, 20, 24, 28, 32, and so on. The multiples of 6 are 6, 12, 18, 24, 30, and so on. As you can see, 12 is a common multiple of both 4 and 6, so that is our common denominator.

Another way to find a common denominator is to use the LCM, or lowest common multiple. To find the LCM of two numbers, you can use a variety of methods, but one of the simplest is to list out the prime factors of each number and then multiply them all together. For example, the prime factors of 4 are 2 and 2; the prime factors of 6 are 2 and 3. When you multiply all of the prime factors together, you get 2 x 2 x 3, which is 12, which is our LCM.

Once you have your common denominator, adding the fractions is simply a matter of adding the numerators and writing the result over the common denominator. In the example above, we had 1/4 + 1/6, which we converted to 6/12 + 4/12 before adding. When we add the numerators, we get 6 + 4, which is 10. So our final answer is 10/12.

There are a few things to watch out for when adding fractions. First, make sure that you find a common denominator before adding the numerators. If you try to add the numerators first, you will end up with an incorrect answer. Second, be careful when cancelling out factors in the numerator and denominator. You can only cancel out factors that appear in both the numerator and the denominator, and only if they are the same. For example, you could cancel out a 2 in the numerator and a 2 in the denominator, but you could not cancel out a 2 in the numerator and a 3 in the denominator.

Adding fractions can be a difficult concept for students to grasp, but it is a vitally important one. By taking the time to understand how to add fractions, and by using some of the different methods that are available, you can make sure that you are getting the correct answer every time.

It is a common misconception that there are four quarters in a whole. In actuality, there are only two quarters in a whole. This is because a quarter is one fourth of a whole, and there are two fourths in a whole. Therefore, there are only two quarters in a whole.

This misconception is often perpetuated by the fact that there are four quarters in a dollar. However, this is not the case. There are four quarters in a dollar because a dollar is divided into one hundred cents, and there are four quarters in a hundred. Therefore, there are four quarters in a dollar, but only two quarters in a whole.

It is important to be able to distinguish between quarters and fourths, as they are not the same thing. A fourth is one fourth of a whole, while a quarter is one fourth of a dollar. Therefore, when someone says that there are four quarters in a whole, they are technically incorrect.