Tell you what: I'll describe the practical use, and then you can find the example. OK ?
The practical use of scientific notation is to greatly simplify the writing, reporting,
and remembering of very large and very small numbers.
The practical uses of scientific notation are to compute very large or very small numbers.
Scientific notation takes one digit before the decimal point and uses multiples of 10 to represent the rest of the digits. In this case, scientific notation is not really practical. The answer is 1.003 x 101
it is important to us to use scientific notation because if we use it we can read the numbers easily. Scientific notation is important because it make writing numbers easier. For example, you are contestant in a quiz bee and the examiner says,134000000000000x500000000000 or something like that you will lost time writing zeroes and you will also confused about it instead we can just write it in a scientific notation.
Scientific notation allows for representing extremely large or small numbers using a simpler format. The system itself does not set a limit on the numbers that can be written in scientific notation. However, beyond a certain point, numbers become so large that they are not practical or meaningful in most scientific or everyday contexts, which is why the representation is typically stopped at centillion.
It is 8.9*10^-5 in scientific notation
The practical uses of scientific notation are to compute very large or very small numbers.
Scientific notation takes one digit before the decimal point and uses multiples of 10 to represent the rest of the digits. In this case, scientific notation is not really practical. The answer is 1.003 x 101
it is important to us to use scientific notation because if we use it we can read the numbers easily. Scientific notation is important because it make writing numbers easier. For example, you are contestant in a quiz bee and the examiner says,134000000000000x500000000000 or something like that you will lost time writing zeroes and you will also confused about it instead we can just write it in a scientific notation.
Scientific notation allows for representing extremely large or small numbers using a simpler format. The system itself does not set a limit on the numbers that can be written in scientific notation. However, beyond a certain point, numbers become so large that they are not practical or meaningful in most scientific or everyday contexts, which is why the representation is typically stopped at centillion.
yes its really important
It is 8.9*10^-5 in scientific notation
It makes it practical to write the numbers involved on a reasonable sized sheet of paper in a reasonable time.
It is "(scientific notation)".
it is a way of writing numbers large or small and it is important in math
The scientific notation for 89,450 is: 8.945 × 104
This number in scientific notation is 9.8x10-5.
It is: 2.7*10^0 in scientific notation