Windseaker said:Trying to solve a bi-quadratic eq. so I can graph in in x and y , but Z means this is a 3-D graph? , is it possible to have a overlapping graph or any ideas?? X= +100 &-100
Z= a + bX + cX² + dY + eY² + fXY
Windseaker said:Im trying to break the equation into two parts to graph on a two dimensional axis or overlap the two on one graph, any ideas on dividing the equation into two??
A bi-quadratic curve, also known as a biquadratic curve, is a type of curve that is represented by a polynomial equation of degree four. It is a two-dimensional curve that can be graphed on a coordinate plane.
A bi-quadratic curve is different from a quadratic curve in that it has a higher degree of four, while a quadratic curve has a degree of two. This means that a bi-quadratic curve can have up to four x-intercepts, while a quadratic curve can only have two.
The key features of a bi-quadratic curve include its degree of four, its symmetry about the y-axis, and its possible four x-intercepts. It can also have a maximum or minimum point, depending on the coefficients of the equation.
Bi-quadratic curves are used in various fields of science, such as physics, engineering, and economics, to model and analyze different types of data. They can be used to represent the relationship between two variables, such as time and distance, and make predictions or solve problems.
Some common examples of bi-quadratic curves include parabolas, hyperbolas, and ellipses. These curves can be represented by a bi-quadratic equation, and their shapes and properties can be studied and applied in different fields of science and mathematics.