| {{ 'ml-lesson-number-slides' | message : article.intro.bblockCount }} |
| {{ 'ml-lesson-number-exercises' | message : article.intro.exerciseCount }} |
| {{ 'ml-lesson-time-estimation' | message }} |
The first equation of the nonlinear system is a linear equation written in slope-intercept form. By using the slope of 2 and the y-intercept of -2, the equation is graphed in a coordinate plane.
Then, the second equation needs to be graphed.
x=2
Calculate power
Multiply
Add terms
Rearrange equation
Then, the y-intercept is the value of c of the equation, which in this case is 6. Since the axis of symmetry divides the graph into two mirror images, the parabola also goes through point in (4,6).
Using these points, it is possible to draw the parabola.
Finally, finding the points in which the graph intersect, the solutions of the nonlinear system are found.
This means that the points (1,0) and (4,6) are the solutions of the nonlinear system.