![]() Like in a similar way 10 100 = 1000….0 represent 100 zeros. Here 10 power helps to find the zeros, like when power is 0 there is no zero follow 1, when power is 3 there are 3 zeros follows 1. ![]() How we can find the different powers for 10? Now we can see that while reading and writing of these types of numbers the chances of error become reduced and we can easily use these numbers in any paper writing work.īefore using scientific notation let’s find underlying theory. The numbers are written in product from like the first number is mantissa and second is the power of 10 exponents:įor example, if we take any large number of their scientific a notation will be like this wayħ,000,000,000,000,000,000,000 = 7 × 10 21 How to express numbers in scientific notation? The representation of the number in the standard form is very important because the accuracy of numbers matters, while reading too large or too small number we can make mistake while counting 0’s. In 1998 NASA launched the orbiter to find the data of climate change at mars but after three years the orbiter got lost and investigation on this matter shows that estimate of data was wrong because of two teams transfer their data in different units. So there is a way known as a scientific notation that we can use to write very large or small numbers in an easier and understandable way. ![]() ![]() It’s not easy to read or understand that number easily. Let suppose there is a number that has 22 zeros and written in this way The representation of these types of numbers is not easy. In every field of science, one must have to deal with numbers, the numbers can be in any format like the weight of the earth in kilograms is a very large number or mass of an electron is a very small number. ![]()
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