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A Ratio Example From a Numerical Test

In order to create a pizza for 6 people, 300 grams of cheese must be used. How much cheese would be necessary to make a pizza that would have sufficient cheese for 8 people?

In order to answer this question there are a number of different steps that need to be completed. The best way to work out this question is to calculate the amount of cheese each serving is getting. Once we have this we will have to correct ratio, here being 1:50. The 1 on the left side of the ratio represents the number of people and the 50 represents the amount of cheese. All we now need to do is multiply each side of the ratio by the number desired, in this case being 8, to get the correct answer.

Comparing ratios to fractions and decimals

Using fractions and decimals is a very useful way of evaluating ratios in numerical tests. This is because in a sense, a ratio is merely a different way expressing a fraction. For example we think of one quarter as ¼. This could be represented easily as a fraction as 0.25 but also in terms of ratios as 1:4. This is very important as when you are working out future calculations it is easier to simply do the same to both sides of the ratio in order to arrive at the correct answer.

Calculating ratios

Learning how to calculate ratios from other number data is also very important to the understanding of ratios. For example:

There a 7 shirts and 4 pairs of trousers in my cupboard. Calculate the ratio of shirts to clothes.

Here you are asked to perform two sets of calculations; first of all the total number of cloths (7+4=11) and then to work out the ratio of shirts to cloths. In this example, as there are seven shirts out of a total of 11 items of clothing the answer is 7:11.

Ratio Units

When calculating a ratio there is an important point to bear in mind; are you being asked about the ratio units or are you being asked about the relationship between the two sides of the ratio. In the above example, we are asked to work out the relationship to the total number of clothes. To do this, we need to work out the total number of items in the closet. This is done by calculating the ratio units, 7+4. We then use that figure to craft the ratio. If however, you are asked to show the relationship between the two items we don’t need to know the total number of clothes and it is simply represented as 7:4 shirts: trousers.

Ratio direction: Order of Reading Ratios

When working with ratios it is very important to remember that it is always the item in the question that comes first is the beginning of the ratio, seven shirts to 11 items of clothing, NOT the other way round. If this ratio is expressed in the opposite direction it would mean that there are 11 shirts to 7 items of clothing, obviously nonsensical and definitely wrong.

In Summary

We have come to a basic understanding of how ratios work and gone through a few examples that you could face as part of a numerical reasoning test. Practising these questions and gaining confidence to calculate them in a short amount of time is the only key to success. Many of the top financial and consulting companies include numerical reasoning tests in their recruiting process, and a strong understanding of ratios is an essential part of the preparation for these tests. JobTestPrep provides company-specific PrepPacks, such as the Macquarie psychometric assessment preparation, practice tests that mimic the style of specific test providers, e.g. Cubiks test preparation, and an extensive range of all-inclusive practice numerical reasoning tests that you can take under timed conditions, with or without a calculator, or as a practice session.

Further reading on numerical reasoning tests:


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