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There are so many that it is impossible to name them all here. Essentially, anything that will have two solutions, will apply. The beauty is that x could stand for anything. For example, it could be used to calculate a series of possible angles that satisfy a trigonometric function, which could be describing, say, the behaviour of a rounded surface. This in turn could be applied in engineering, design, computer graphics. When using imaginary numbers, uses include applications in electronics and many other things. X could also stand for another entity which is not as simple as x and which in turn could represent another even more complicated entity. (ie x=y^4+c; y=t-s; etc etc).
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Is it true that some quadratic functions cannot be graphed?
All quadratic functions with real coefficients can be graphed on a standard x-y graph. Not all quadratic functions have real roots, maybe that's what you were thinking of?
When can you use linear quadratic functions?
There are linear functions and there are quadratic functions but I am not aware of a linear quadratic function. It probably comes from the people who worked on the circular square.
How do you solve quadratic functions step by step?
There are different methods of using quadratic functions depending on the equation.
What are quadratic functions?
Blue Waffles
Can a quadratic functions have a maximum and a minimum?
Yes
