In relation to what? In a general sense they are the rules that govern their usage in mathematics and also define their properties. Huurrrmmppfff. I think.
How is counting defined in mathematics?
Counting is finding out how many discrete objects are in a given collection by usually naming each of the natural numbers one after the other going up.
How would you write one terabecquerel in long hand if one terabecquerel equals 1012 becquerels?
One terabecquerels, or 1000000000000 becquerel - depending on what you mean by "long hand".
If you were writing this amount on a personal check, on the line below the payee you would write:
Three-Thousand, Seventy-Eight Dollars and 00 cents.
To express this number in word form it would be: Three-thousand, Seventy-Eight
Let the numbers be x+4.27 and x:-
If: (x+4.27*x = 39.465
Then: x^2 +4.27x -39.465 = 0
Using the quadratic equation formula gives x a positive value of 4.5
Therefore the numbers are: 8.77 and 4.5
Check: 8.77*4.5 = 39.465
Placing a question mark at the end of a phrase does not make it a sensible question. Try to use a whole sentence to describe what it is that you want answered.
If you round off 19997.987 to the nearest hundred what would it be?
It would be 20,000 rounded to the nearest hundred and not 19,900
1,145,237 = 1.145237 x 10^6
What are the basic algebra rules and techniques?
1. Make it as simple as possible
2. Find your x, or whatever variable you are using
3. Be careful when graphing, the curves and axes intercepts should be accurate
It is a representation of the number in a form such that the place value of the digit to the immediate left of the decimal point is ones (or units) and the place value of each digit is ten times that of the digit to its right.
What is the importantace of real number?
Real numbers are all numbers that do not have a complex component (i = sqrt(-1)). They are used for everything in the real world from totalling up a grocery bill to calculating the area of a circle.