Scientific notation is just a short hand way of expressing gigantic numbers like 1,300,000 or incredibly small numbers like 0.0000000000045. Also known as exponential form, scientific notation has been one of the oldest mathematical approaches. It is favored by many practicioners. If numbers are too big or too small to be simply calculated, people reffer to scientific notation to handle these circumstances. This method is used by engineers, mathematicians, scientists.
answered by:Charly C. Larin
You subtract the exponent of the denominator from that of the numerator.
Six meters equates to 6 billion nanometers. Six billion nanometers in Scientific Notation = 6 x 109nanometers.
In scientific notation, "n" represents the coefficient or mantissa, which is a number between 1 and 10. It is multiplied by a power of 10, denoted by the exponent, to give the overall value of the number.
To write a number in scientific notation you first need to multiply it by a power of 10 until the only digits that remain are units and decimals. In this case, we multiply by 100 to give 4.68. We multiplied by 100, and 100 is the second power of 10, or 102 so 0.0468 in full scientific notation is 4.68x102
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.
when you work with scientific notation you get to use the powers of ten
6.912956232e13 in Scientific Notation = 6.912956232E+13 x 100
You subtract the exponent of the denominator from that of the numerator.
Six meters equates to 6 billion nanometers. Six billion nanometers in Scientific Notation = 6 x 109nanometers.
In scientific notation, "n" represents the coefficient or mantissa, which is a number between 1 and 10. It is multiplied by a power of 10, denoted by the exponent, to give the overall value of the number.
To write a number in scientific notation you first need to multiply it by a power of 10 until the only digits that remain are units and decimals. In this case, we multiply by 100 to give 4.68. We multiplied by 100, and 100 is the second power of 10, or 102 so 0.0468 in full scientific notation is 4.68x102
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.
7 billion in Scientific Notation = 7 x 109To express a number in scientific notation, you first need to divide it by a power of 10 such that the greatest significant figure is in the units place. In this case, that can be done by dividing 7 billion by 1 billion to give 7. Next, the power of ten that was used should be placed alongside as a multiplication. We used 1 billion, which is the 9th power of 10. Thus, 7 billion in scientific notation is 7x109
To convert a number to scientific notation, you first need to divide that number by a power of 10 such that the answer has units as the greatest place value. In this case, you can divide by 100,000 to give 4.2 The next step is to display the power of 10 you used alongside this number as a multiplication. We used 100,000 which is the 5th power of 10 or 105. Thus, 420,000 in scientific notation is: 4.2x105
Scientific notation is a number between 1 and 10, multiplied by a power of 10. For instance, if we had 384, the first step would be to divide it by 10 until we have a number between 1 and 10. In this case, we can divide by 100 to give 3.84 Then we put the power of 10 we divided by next to 3.84 as a multiplication. 100 is 102. Thus, 384 in scientific notation is 3.84 x 102
well it is scientific notation, you take the decimal and move it 3 times to the left which will give you .01564
11,200,000 in scientific notation is 1.12 x 107 because to write scientific notation you simply put a decimal after the first digit so you have 1.1200000, then you drop the zeroes, to give you 1.12, and then you multiply it or x it by 10 to the power of how many digits follow the first number, so 11,200,000I bolded the digits after the 1st digit, and the commas do not count because they are not digits. so if you count the digits, there are 7, so you put 107 as the multiplier for 1.12, so the full standard scientific notation would read 1.12 x 107.