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Preparation of Algebra Aptitude Tests

The algebra aptitude tests are generally part of any numerical aptitude test. However, you may encounter them separately too for some particular job or training courses. In either situation the algebra aptitude tests are going to make some impact upon your future career life.

The mere purpose of these aptitude testing is to measure your overall mathematical capability in general and your algebraic ability in particular. The questions are designed in a way to help the psychologists to find out what your achievements tests fail to exhibit. How efficiently you can learn algebra? How can you interpret algebraic expressions? How can you choose an equation to solve short verbal problems? Can you identify relationships in different sets of numbers? How do you use algebraic symbols? The algebra aptitude tests may include all these questions or any of them...

Algebraic Expressions and Algebra Aptitude Tests

The psychologists use a number of algebraic expressions to design algebra aptitude tests. An expression which connects variables and constants by algebraic operations of addition, subtraction, multiplication, division and root extraction is called an algebraic expression. For example 5x-3y and √a+1/√a are algebraic expressions.

There are three major types of algebraic expressions; polynomials, rational and irrational.

Polynomial Expressions

A polynomial is an algebraic expression consisting of one or more terms in each of which the exponent of the variable is zero or a positive integer. For example 68 + x or x +15/3 are polynomial expressions with one variable while 7x + 5x or 6y – 3y are polynomial expressions with two variables.

The polynomials used in algebra aptitude tests are named as monomials, binomials and trinomial, depending upon the number of variables used in the algebraic expressions.

Rational Expressions

An algebraic expression in the form of P/Q, where P and Q are polynomials and Q is not equal to zero, is called a rational expression. For example the expression 2x + 6/ x where x ≠ 0, is a rational expression.

Irrational Expressions

An expression which cannot be written in the form of P/Q, where P and Q are polynomials and Q ≠ 0, is called an irrational expression. The expressions which involve square root of the polynomials are included in this category of the polynomials.

Algebra Aptitude Test Problems

The algebra aptitude tests offer various algebraic problems to be solved. Some of the basic problems include:

• Evaluation of an expression

• Addition and subtraction of monomials

• Addition and subtraction of polynomials

• Multiplication of monomials

• Multiplication of binomials

• Multiplication of trinomials

• Factoring out a common divisor

• Factoring the difference of squares

• Factoring the squares of binomials

• Greatest Common Divisor (G.C.D)

• Least Common Divisor (L.C.D)

• Simplification of an algebraic fraction

• Square root of an algebraic expression

• Exponents

Formulae for Algebra Aptitude Tests

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You can prepare algebra aptitude tests by learning some basic algebraic formulae.

1- (a+b) = a+b+2ab

2- (a-b) = a+b-2ab

3- (a+b) + (a-b) = a(a+b)

4- (a+b) - (a-b) = 4ab

5- (a+b) = (a-b)  +4ab

6- (a-b)  = (a+b)  - 4ab

7- (a+b+c)  = a+b+c+2(ab+bc+ca)

8- 1/2[(a-b)  + (b-c)  + (c-a) ] = a+ b+c-ab-bc-ca

9- (a+b)(a-b) = a-b

10- (x+a)(x+b)=x+x(a+b)+ab

11- x(a+b) = ax + bx

12- a-b = (a+b)(a-b)

13- (a+b)=a+b+3ab(a+b)

14- (a-b)  = a-b-3ab(a-b)

15- a+b = (a+b)(a+b-ab)

16- a-b = (a-b) (a+b+ab)

17- a+b+c-3abc = (a+b+c) (a+b+c-ab-bc-ca)

18- (x+a)(x+b)(x+c) = x+x(ab+bc+ca) + x(a+b+c)+abc

You need to review these formulae before you encounter any numerical aptitude test because most of them include problems involving these formulae. However, a continuous practice shall make algebra aptitude tests easier.





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LEGAL NOTE: Please honor my admission that math, algebra and numeric have never been a subject of mine. For that reason I have asked a friend of mine to write articles on math for my visitors. If you find any mistake in the questions/answers, please update me so that I may correct them for other visitors. The information provided in this website should be taken as a simple guide and not the final answer for your mathematical needs. The opinions expressed here should not be taken equivalent to the specific legal, psychological or professional advice.




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