How to tackle college Algebra?
Today we all are going to learn about the basic concepts behind the most interesting topic of mathematics world that is Algebra. First question comes in our mind is what is an algebra? Algebra is basically a branch of mathematics which deals in the study of the rules of operations and relations. In general, we can say that it is a part of mathematics in which letters and symbols are used in place of numbers and quantities to form an equation and formula. Algebra comes with following categories: Elementary algebra, Abstract algebra, Linear algebra and Universal algebra.
Polynomial is an expression that is formed from one or more variables and constants, with the help of various operators like addition, multiplication, subtraction and repeated multiplication. For example
x2 + 7xy − 6. Here x2 can be written as x * x and xy can be written as x * y
Algebra equation is a mathematical equation in which one or both sides is an algebraic expression. Let’s take an example of linear equation in two variables that is 3x + 4y = 7.
Algebra is a simple language, used to form mathematical models for real–world situations and to solve this problem that we are not able to solve by using basic arithmetic.
As we are moving towards our college education our mathematics problems become tougher and more complex. Math word problems also become complex in our college mathematics. Sometimes the algebraic equations become very complicated, then it is very difficult to solve such type of expression. With the help of College Algebra solver, we can solve algebra equations in a faster and better manner. It also provides an exact solution for the same. A college algebra solver is a software which can solve our algebra equations in a step by step manner. It helps us to understand the problem in a better and faster manner. It teaches a student that how we can understand the data in a statement and what is the best way to solve the particular.
Lets discuss about Fractions in mathematics. Fraction is basically a number that can be represented as the ratio of two numbers. For example: 7/3, here 7 is numerator and 3 is denominator. The most important condition for fraction is that denominator can never be a zero.
For simplifying fractions following are some rules to follow:
Adding and Subtracting of a fraction: x/y + a/b = xb + ay / yb.
For Multiplying a fraction: a/b x c/d = ac/bd
and for dividing a fraction: a/b divide c/d = ad/bc.
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