# What Is 7.5 As A Fraction

What Is 7.5 As A Fraction – Eg 7.3,6 Check if the given fractions are equal: (a) 5/9, 30/545/9, 30/54 To check, we make both fractions equal. 5/9, 30/54 And then I cross-factor 5/9 = 30/54 5 × 54 = 30 × 9 270 = 270 Because this is true. 5/9, 30/54 correspond. Eg 7.3,6 Check if the given fractions are equal: (b) 3/10, 12/503/10, 12/50 To check, we make both fractions equal. 3/10, 12/50 And then we cross multiply 3/10 = 12/50 3 × 50 = 10 × 12 150 = 120 Because this is wrong. 3/10, 12/50 is not true. Eg 7.3,6 Check if the given fractions are equal: (c) 7/13, 5/117/13, 5/11 To check, we make both fractions equal. 7/13, 5/11 And then we cross multiply 7/13 = 5/11 7 × 11 = 5 × 13 77 = 65 Because this is wrong. 13.7., 5.11. not true.

Davneet Singh is a B.Tech graduate from Indian Institute of Technology, Kanpur. He has been teaching for the past thirteen years. It offers courses in mathematics, natural sciences, social sciences, physics, chemistry and computer science.

## What Is 7.5 As A Fraction

Showing ads is our only source of income. Purchase a Dark subscription to create more content and see… an ad-free version. Ratios are used to show the difference between two numbers, where the upper part is called the numerator and the lower part is called the denominator. The numerator is the number to be divided and the denominator of the number to be divided.

### Examples: 3/5 + 4/5 = 2/3 + 5/8 = 1 2/3 + 2 ¾ = 5/7

When we have a fraction whose numerator is less than the denominator, the fraction is less than one and is known as a proper fraction. Some examples of these are: 12 12, 411 411, 1920 1920

If we want to combine two fractions with the same denominator, we can simply add the numerator and put the answer in the common denominator. For example 14+24=3414+24=34

The same as above can be done when subtracting fractions with a common denominator. This rule does not apply if the two fractions have different denominators.

Any fraction with the same numerator and denominator is always equal to 1. This is because any number divided by itself is always equal to 1. eg 66 66, 1717 1717, 100100 100100

### Improper Fraction To Mixed Number Calculator

When we have a fraction equal to a number greater than 1, the numerator must be greater than the denominator, and this is called an improper fraction or heavy fraction. Examples are: 32 32, 102 102, 73 73

We can convert improper fractions to mixed numbers, which are a mixture of real numbers and fractions. To do this, we need to find out how many times the number in the denominator can go into the numerator. Here’s a better explanation with an example:

We see that 4 goes to 11 twice and the remainder is 11−(4×2)=311−(4×2)=3. So we can see that:

Here we have used the fact that two fractions with a common denominator can be added together. But the rule is used inversely to divide a number into a part equal to the whole number and the remainder.

### Express 11/5 As Mixed Fraction

Sometimes two fractions can be equal to each other, even if they don’t look the same at first glance. If we draw a visual representation of 48 at 48 percent, it looks like this:

From these two graphs, we can say that 48 48 and 12 12 are equal to each other because they both have the same value tone.

This is because 48=4×14×2=44×12=1×12=1248=4×14×2=44×12=1×12=12 because 4 and 8 both have a effect in 4, we simplify and then we see that the two fractions are equal.

Coincidentally, we have also reduced 48 48 to its simplest form 12 12 . We have done this by finding the common factors of the numerator and denominator and subtracting the numerator by dividing the top and bottom by their common denominator.

## How To Convert Fractions To Decimals

We see that 10 and 15 have a greatest common factor of 5, so now we can divide both the numerator and denominator by this HCF to get the fraction in simplest form 23 23

If we want to multiply two fractions, we can simply multiply the two numerators and then multiply the two denominators to get a new fraction.

For example, to multiply 23 from 23 to 25 by 25, we first multiply the top two numbers and then the bottom two numbers. So we get 2 × 23 × 5 2 × 23 × 5 which is equal to 415 415 so we know that 23 × 25 = 41523 × 25 = 415

To divide two fractions, we need to change the second fraction, and then we multiply by two instead of dividing.

## Fill In The Blanks: 5/7 = …/35 = …/49

As described above, to get 59 ÷ 2359 ÷ 23, we must first change the second fraction and then multiply. This becomes 59 ÷23=÷59×÷32=÷1518=÷5659 ÷23=÷59×÷32=÷1518=÷56 Here we have used the multiplication rules as described earlier and we have also let the sword sink. your stomach. in its lowest form.

It often requires people to count the “fraction” of a number. This is used a lot in real life situations when buying products and such. To do this, we simply multiply the fraction by the amount we want to divide.

To change the value of a fraction to another, we must first calculate the numerator and denominator separately. By treating the top and bottom of a fraction as their own sum, we can make it easier to give a more accurate fraction to solve.

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