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RELATED ARTICLES:Quadratic Equations Quadratic equations are polynomial equations of the second degree. This means that at least one occurrence of the variable (x) in the equation is raised to the power of 2. The general format for a quadratic equation is: ax2 + bx + c = 0 where x is the variable, Solving linear equations with two variables In the last posting titled "Basic Linear equations", we covered the basics of solving an equation with one "unknown". There are rules that govern linear equations that we did not cover in the last posting. I will be covering those rules here before we move on to linear equations with two unkn Solving Quadratic equations In the posting Quadratic equations, we covered the quadratic equation formula, and how to solve quadratic equations. This posting is aimed at giving you more detail and perhaps a practical example of how to solve and graph a quadratic equation. To start with we take the... Solving Simultaneous Linear Equations By implication this means solving a number of equations at the same time. The main approach to doing this is getting rid of one variable, solving for the other and then later substituting your answer for the known variable in order to find the value of the other variable: Let us take an Equations Algebra is a division of mathematics designed to help solve certain types of problems quicker and easier. Algebra is based on the concept of unknown values called variables, unlike arithmetic which is based entirely on known number values. Constructing Quadratic equations from their answers So far we have solved both linear and quadratic equations. This was done by using the quadratic equation formula, factorizing or by simply solving for a variable in a linear equation. What if the question in the exam was not to solve a quadratic equation, but rather to rec Solving literal equations Solving literal equations are equations with two or more letters or variables. Examples of literal equations are: x + y = 10 2x + 4y - z = 9 Solving such equations for any of the letters is basically the same as solving any other equation. For example: Solve for x in 2x + Expanding brackets and factorizing expressions Expanding Brackets Expanding brackets is actually much easier than most people think. To expand brackets such as a(b + c), all you have to do is multiply the term outside the bracket by everything inside the bracket (e.g. 2x(x + 2) = 2x2 + Substitution and Evaluating PL/SQL expressions and Boolean operators Expressions are part of PL/SQL that evaluates to something, but is not valid on its own. For example, an expression can appear on the right hand side of an assignment operator, but that expression can not be used on its own, it has to e part of another statement. For example, 2 |
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