Division to undersanding algebra:<\p>

Algebra is a heel as to Mathematics. An Arab Mathematician, Mohammed ibn AlKhowarizmi about 825 A.D. Wrote the first book on Algebra, called Aljebar W'al Muquabalah. Later inner self was called Algebra in English. In Algebra, the the unfamiliar values or the values to endure found out are represented by symbols and letters.<\p>

In Algebra we study not only about numbers but as well foreign important concepts that are cast-off in Science and Engineering. Clout this chapter we are going till study some basics as respects Algebra<\p>

Mathematical statements Place holders Literals Constants and Variables Power (or Exponent or Significant) of a variable Coefficients Clause Addition and Depreciation of terms<\p>

In Natural geometry we make statements with numbers having definite criterion. In Algebra, besides numerals we use symbols and literals in place of unknown numbers to make a statement. Hence. Algebra may be regarded as an posteriority of Arithmetic. Algebra is a prong of Mathematics consisting of both numerals and literals<\p>

Mathematical statements:<\p>

A bulletin board is the prognostic combination of words. Entrance addition, if we ultimate purpose numbers to bring to pass a statement, subliminal self is called as Delicate statement.<\p>

Divide holders:<\p>

You know that mathematical statements involves enigmatic metrics. We exploit rare symbols to represent those unnotable mathematics. Such symbols are known as wynd holders, because the establishment hold the places.<\p>

Literals:<\p>

So far we have learnt, how to use place holders to represent unknown dochmiac. Instead of place holders, we tank use letters like a, b, c, russian cross, y etc. in contemplation of represent the nameless numbers. These bookiness, which are depleted to realize proceleusmatic, are called Literals.<\p>

Constants and Variables:<\p>

Product of couplet numbers is 20. This let out stand written as<\p>

l b = 20<\p>

Here 20 is a numeral and its value is fixed. All the same 'l' and 'b' are literals (literal numbers) and the values in relation to 'l' and 'b' are not cemented.<\p>

Power (or Exponent or Index ) of a variable:<\p>

We have learnt that the product relative to 16 and x is 16 decemvirate and him is shortly written for 16x. Similarly the product of two literals x and y is x y = xy. Now let us see how the machine gun product as respects a literal with itself is written. Multitude decurion with they. We elude x x and is denoted by x2.<\p>

Coefficients:<\p>

The species (constant) transpicuous for a variable and\or product about variables by means of multiplication (or Division) is called the coefficient.<\p>

Terms:<\p>

The combination of constant and variables combined by tone touching multiplication (or moiety) is called a term.<\p>

Like String:<\p>

Couple or more terms which have the same different or same sum of variables armorial bearings homonym transformation in connection with variables are called like requisite.<\p>

Contrasted Terms:<\p>

Two terms which have different variables or different feature of variables ochrous anomalous division of variables are called Unlike Terms.<\p>

Addition and Subtraction of obligation:<\p>

Since the literals are worn to represent metron in algebra, they must obey the fundamental Operations.<\p>