Many people are interested in how to round numbers. This need often arises in people who associate their lives with accounting or other activities where calculations are required. Rounding can be done up to whole, tenths and so on. And you need to know how to do it correctly, so that calculations are less accurate.
And what is a round number in general? This is the one that ends at 0 (for the most part). In everyday life, the ability to round numbers greatly facilitates shopping. Standing at the cash desk, you can roughly estimate the total cost of purchases, compare how much is a kilogram of the same goods in different weight packages. With numbers reduced to a convenient form, it is easier to make oral calculations, without resorting to the help of a calculator.
Any figures a person is inclined to round up in thosecases where it is necessary to perform more simplified operations. For example, a melon weighs 3.150 kilograms. When a person tells his friends about how many grams has a southern fruit, he can be considered a not very interesting interlocutor. Significantly laconic phrases like "Here I bought a three-kilogram melon" without understanding any unnecessary details.
It is interesting that even in science there is no needalways deal with the most accurate numbers. And if we are talking about periodic infinite fractions, which have the form 3.33333333 ... 3, then this becomes impossible. Therefore, the most logical option is the usual rounding of them. As a rule, the result after this is distorted slightly. So, how to round numbers?
So if you want to round the number, it's important.understand the basic principles of rounding? This is the operation of changing the decimal fraction, aimed at reducing the number of decimal places. To implement this action, you need to know several important rules:
For example, we have the number 59. We need to round it up. To do this, you need to take the number 9 and add one to it, to make it 60. That's the answer to the question of how to round numbers. Now consider special cases. Actually, we figured out how to round up the number to tens using this example. Now it remains only to use this knowledge in practice.
Very often it happens that there isneed to round, for example, the number 5.9. This procedure is not difficult. We need to lower the comma to begin with, and before our eyes, the number 60 is already known when rounding. Now put the comma in place, and we get 6.0. And since zeros in decimal fractions, as a rule, are omitted, we get as a result the number 6.
A similar operation can be performed with morecomplex numbers. For example, how to round off numbers of type 5.49 to integers? Here everything depends on what goals you set for yourself. In general, according to the rules of mathematics, 5.49 is still not 5.5. Therefore, it can not be rounded up. But it can be rounded to 5.5, after which it becomes legal to round to 6. But this trick does not always work, so you need to be extremely cautious.
In principle, an example has already been considered abovecorrect rounding of the number to the tenth, so now it is important to display only the basic prinip. In fact, everything happens in approximately the same way. If the figure that is at the second position after the comma is within 5-9, then it is generally retracted, and the figure in front of it increases by one. If less than 5, then this number is removed, and the previous one remains in its place.
For example, when rounding off the number of 4.59 to 4.6, the number "9" goes away, and one adds to the five. But when rounding off, the 4.41 unit is dropped, and the four remain in the non-winter form.
It turns out that most people in the world do nothas the habit of assessing the real value of the product, which is actively exploited by marketers. Everyone knows the slogans of shares like "Buy for only 9.99". Yes, we consciously understand that this is essentially ten dollars. Nevertheless, our brain is arranged so that it only perceives the first digit. So a simple operation of reducing the number in a convenient form should become a habit.
Very often rounding allows for better evaluationintermediate successes, expressed in numerical form. For example, a person began to earn 550 dollars a month. The optimist will say that it is almost 600, pessimist - that it is slightly more than 500. It seems that there is a difference, but it is more pleasant for the brain to "see" that the object has achieved something more (or vice versa).
There are a lot of examples,when the ability to round up is incredibly useful. It is important to be resourceful and, if possible, to be loaded with unnecessary information. Then success will be immediate.
</ p>