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Author: admin, 11.08.2015. Category: Organic Fertilizer

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The order relations in Q can be exhibited pictorially by means of a straight line called the number line. Associative property for multiplication of whole numbers is a x (b x c) = (a x b) x c, where a = 5, b = 4 and c = 3.
Identity property for addition of whole number is a + 0, where a = 5.a + 0 = a5 + 0 = 5So, identity property for addition that holds for 5.


Fig 3: The Integers on the Number LineMirroring the set of natural numbers (which can be thought of as positives) across zero (0) on the number line to create their negatives forms the complete set of integers. All numbers which can be expressed in the form pq, where p and q are integers having no common factors and q≠0, are called rational numbers (derived from the word ratio), symbolised by Q. Performing division of a common fraction (whose numerator is less than the denominator) gives a decimal fraction, or simply decimal, which is a rational number with a decimal point, having only 0 on the left side of the decimal point. A repeating decimal is written in short form by placing a bar over the group of digits which repeat, or a dot over each of the digit(s) in the group which repeat.
The digit or the group of digit which repeats is known as the period of the repeating decimal.
Note that the terminating decimal is actually a special case of the repeating decimal, whereupon it is the number 0 which repeats continuously after the point where the remainder becomes 0 and the division process is discontinued. The set of rational numbers is everywhere dense: Every rational number can be associated with a point on the number line. Every rational number can be expressed as either a terminating decimal or a repeating decimal. Rational numbers are 'closed' with respect to addition, subtraction, multiplication and division (except by 0). A rational approximation of an irrational number is a rational number which is close to, but not equal to, the value of the irrational number. The set of irrational numbers is everywhere dense: Every irrational number can be associated with a point on the number line. Irrational numbers are not 'closed' with respect to addition, subtraction, multiplication and division. Taken together, rational and irrational numbers comprise all numbers which can be written as decimals. The following differences between whole numbers and natural numbers are given below:A whole number is a positive integer including zero. The natural numbers are most important and the familiar number we are using in the mathematics. The numbers 0, 1, -1, 2, -2 … are called integers of which 1, 2, 3, … are called positive integers and -1, -2, -3,… are called negative integers.
A number of the form $\frac{p}{q}$ where p and q are integers and q$\neq$ 0 are called a rational number .
Following are the properties of numbers in the number system :Commutative Property Addition and multiplication are having the commutative properties. If you like this Site about Solving Math Problems, please let Google know by clicking the +1 button. The use of interval notation is very specific and would include all real numbers between the two numbers (and possibly the numbers themselves).
Individual way of building the natural numbers is during an interactive process starting from the empty set.
For this, we draw a straight line, say l, which extends in both the directions endlessly as indicated by the arrowheads.Can Natural Numbers be NegativeNo, the natural numbers are all positive numbers that starts from 1 (Even they are called counting numbers).


The set of natural numbers and the set of whole numbers are subsets of the set of integers.
Each integer n can be considered a fraction with the denominator of 1 and the integer itself as the numerator, i.e.
There are infinitely many rational numbers between any two rational numbers on the number line.
Moreover, a number whose decimal expansion is either terminating or is repeating is a rational number.
This means that any of these operations between two rational numbers always results in another rational number.
There are infinitely many irrational numbers between any two irrational numbers on the number line. Moreover, a number whose decimal expansion is infinite non-terminating is an irrational number. This means that any of the above operations between two irrational numbers may not always result in another irrational number. The set of real numbers is the set that consists of all rational numbers and all irrational numbers. Every number represented a unique representation and can be classified according to how they are represented.
The integers are represented by ‘ Z '.Negative integers are not including zero as well as not including decimals and fraction numbers. This natural numbers are used to count the things(thy are called counting numbers) so they wont consider zero a natural number.Counting produced the numbers one, two, three, etc, which now are called set of natural numbers.
Natural numbers are whole numbers, however whole numbers are not natural because zero is not a natural number. We observe that W = {0, 1, 2…} Now the equations such as x + 5 = 5 and x + 9 = 9 have solutions in W. We note that all natural numbers are whole numbers but there is the whole number 0, which is not a natural number.In whole numbers there is no fractional numbers and decimal numbers. Because of this fact, the fundamental operations of arithmetic are addition, subtraction, multiplication and division can be explained in naturally appealing ways for natural numbers before being extended to larger sets of numbers. Smallest whole number is 0 greatestSmallest natural number is 1greatest The difference between natural and whole numbers is where they start.
1 is called the predecessor of 2 and 3 is called successor of 2 and 2 is called predecessor of 3. After the element 3 to indicate that the other elements of N are listed following the pattern of 1, 2, 3.




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