*This is because fractions and ratios share many fundamental properties.*Once you understand these properties, you can use ratios to solve various real-world problems.

When scaling ratios up or down, always remember that the same unit of measurement must be applied to both sides; i.e. As a result, the piece of fabric must be 120mm wide.

4 - Writing a ratio in the form 1:n or n:1 As well as being able to write a ratio in its simplest form, you must also be able to write a ratio in the form: 1:n or n:1 where 'n' can be any whole number, fraction or decimal.

3 - Scaling ratios By multiplying and dividing, you can use ratios to scale various objects.

For example: The height to width ratio of a piece of fabric is 2:3.

For example: If there are 10 apples and 5 oranges in a bowl, then the ratio of apples to oranges would be 10 to 5 or 10:5. In contrast, the ratio of oranges to apples would be 1:2.

In the new linear GCSE Maths paper, you will be required to solve various mathematical problems involving ratios.

The mathematical term 'ratio' defines the relationship between two numbers of the same kind.

The relationship between these numbers is expressed in the form "a to b" or more commonly in the form: a : b A ratio is used to represent how much of one object or value there is in relation to another object or value.

Ratios are mathematical expressions that compare two or more numbers.

You multiply this number by each of the numbers of the ratio: 35 x 2 = 70, and 35 x 3 = 105. Both numbers added give you the total of 175 dollars.

## Comments How To Solve Ratios Problems

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