Subtract Fractions with Unlike Denominators

Fractions are elements of a whole, they constitute a segment of a collection. The word fraction comes from ‘fractio,’ a Latin word that means ‘to break.’ The Egyptians used fractions to clear up mathematical problems, which include dividing food and materials. Ancient Romans wrote fractions as phrases and now not numbers. Indians first wrote fractions as numbers that seemed as one number above some other. The Arabs had been the primary ones to feature the line among the numbers differentiating them as numerators and denominators.

When we divide something whole into exclusive components, each piece turns into a fraction of that complete.
For example, whilst you chop an entire musk melon into elements, each of the parts comes to be one-1/2 of the whole musk melon or a fraction of the musk melon. One-half of the musk melon is then mathematically represented as 1/2. When you further reduce the 2 halves of the musk melon into greater elements, the whole musk melon is split into 4 components or fourths of the complete musk melon. Then, one part of the musk melon could be represented as ¼.

Another ideal example that could illustrate this concept is a pizza. Pizzas come as a circle that has been divided or sectioned into four-6 elements or greater, depending on the size. In this case, every slice of pizza represents a fraction of the whole, that is the pizza.

What are the Parts of a Fraction?
The numerator and denominator make up the 2 parts of a fragment. The horizontal bar which separates the numerator and denominator is known as the fractional bar.

The denominator is the variety of sections into which the entire has been divided. Its location is under the fractional bar.
The numerator shows the wide variety of sections of the fraction which might be represented or selected. Its vicinity is above the fractional bar.
For instance, inside the fraction 1227, 12 is the numerator, and 27 is the denominator.

Why can we use fractions?
Fractions inform us what part of an entire you have got, need, or need. Fractions are also easier to recognize than decimals. They help to visualize the concept or gadget better.

Types of Fractions:
There are four simple kinds of fractions. They are:

Unit Fraction – A fraction whose numerator is 1. For instance, 1/3, 1/5
Proper Fraction – They have a numerator with a value much less than the denominator. Example: 4/9, 9/10
Improper Fraction – a fraction in which a numerator is greater than the denominator. Example: 7/3, 12/8
Mixed Fraction – These encompass an entire range with a right fraction. Example 5 3/4,
How do you simplify fractions?
To simplify a fraction, you can observe any of the following steps in step with whichever is extra appropriate:

Find the Highest Common Factor:
To do this, be aware of the elements for each numerator and the denominator. For example:

To simplify the fraction 16/28,

Step 1: Factors of numerator and denominator:

Factors of

28 = 1, 2, 4, 7, 28

Factors of 16 = 1, 2, 4, 8,16

subtract fractions with unlike denominators

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