S.N. uses a number greater than 1, less than 10 ( 10>n>1), and a power of ten.
To convert, simply move the decimal point (d.p.) the number of places shown by the power of ten.
For a positive power of ten, shift right, for a negative power of ten, shift left (and add zeroes if needed).
Strictly speaking, 30.15 x 102, 956 x 10-3 are not S.N., as the number is not <10,
and > 1
Examples. 2.05 x 103 means shift the d.p. 3 places to the right:
20.5 - one place,
205 - two places,
2050 - three places.
7.56 x 10-4 means shift the d.p. 4 places left:
0.756 - one place,
0.0756 - two places,
0.007 56 - three places (and group digits into bunches of three for legibility),
0.000 756 - four places.
Ordinary notation is where the numbers are laid, or written out. Scientific notation is a short handed version with numbers that indicate the amount of zeroes behind the end of the numbers.
For the same reason that numbers in ordinary notation need computing.
This provides a convenient and compact way to write very large or very small numbers.
No. Scientific numbers are constants that appear in science. They may or may not require scientific notation.
If you are adding or subtracting two numbers in scientific notation, you must rewrite one of the numbers to the same power of ten as the other, before performing the addition (or subtraction).
Ordinary notation is where the numbers are laid, or written out. Scientific notation is a short handed version with numbers that indicate the amount of zeroes behind the end of the numbers.
The answer depends on what the wave length is in ordinary numbers! For example, radio waves can have a wavelength of 1 metre: in scientific notation, that is 1!
For the same reason that numbers in ordinary notation need computing.
This provides a convenient and compact way to write very large or very small numbers.
No. Scientific numbers are constants that appear in science. They may or may not require scientific notation.
If you are adding or subtracting two numbers in scientific notation, you must rewrite one of the numbers to the same power of ten as the other, before performing the addition (or subtraction).
standard notation and scientific notation For example: 126,000 is standard notation. 1.26X105 is scientific notation.
how to express scientific notation to a simle number
Scientific notation is required for very large or very small numbers.
It is: 2.9384*10^-7 in scientific notation
Scientific notation is scientific notation - whether it is used for metric units, Imperial units or simply for numbers.
Scientific notation is useful in economics to compute very large or very small numbers.