Standard Form of Quadratic Equation

Standard Form of Quadratic Equation: Quadratic equation is a very popular equation of the mathematical domain, which has the separate chapter in the algebra and holds the significant part of the examination questions. A quadratic equation is one which can have up to 2 real solutions, which are basically the values of the variables for the equation. 

The equation starts from the variable which is considered to be the highest exponent of equation and has the mandatory square power. For instance the equation generally have the form of Ax²+bx+c=0 where X is variable and since it has the form of X² which makes it the quadratic equation. 

Quadratic equation is basically made of the variable and the coefficients,where X&Y are considered to be the variables and the rest a,b,c are the coefficients. There is no value given of the variables in the equation, which has to be calculated while the value of coefficient is always given.

Standard Quadratic Equation

Well, if we talk about the types of the quadratic equation then we have the two types of this equation, which are the quadratic equation and the linear equation. 

If in the given equation the value of coefficient a is 0 then it’s known to be as the linear equation, while if it has the value of any positive or negative number then it becomes the quadratic equation since it denotes the proper ax² form of the equation. 

The standard form of an quadratic equation is  Ax²+bx+c=0 which is equally regarded as the same in the mathematical arena. In this equation we have to determine the value of variable x or y by putting the values of the coefficients and then either by solving the equation or by putting the values in the quadratic equation formula if the equation is tricky. 

In the quadratic equation the value of x which satisfies the whole equation is called the solution or the roots of the equation. There are always the two solutions in the quadratic equation and both of these solution puts the whole equation equals to zero just like proving the whole structure of equation.

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