The solutions to the equation f(x) = 0 of the provided graph of parabola f(x) has two solutions: x=-10,2.
What is graphical interpretations of f(x)?
The graph of a function (say f) is a pictorial representation of all its pairs (inputs, outputs). Let the y-value of a point [tex](x,f(x))[/tex] is the function f(x). Thus,
- At [tex]f(x) > 0[/tex], this point [tex](x,f(x))[/tex] lies above the x-axis.
- At [tex]f(x) =0[/tex], this point [tex](x,f(x))[/tex] lies on the x-axis.
- At [tex]f(x) < 0[/tex], this point [tex](x,f(x))[/tex] lies below the x-axis.
The graph of f(x) is given to find the solutions to the equation f(x) = 0. For f(x) =0, the solution point lies on the x-axis.
The intersection point of x-axis in the given graph are at point -10 and at point 2. Thus, the function has two solution,
[tex]x=-10\\x=2[/tex]
Hence, the solutions to the equation f(x) = 0 of the provided graph of parabola f(x) has two solutions: x=-10,2.
Learn more about the graphical interpretations here;
https://brainly.com/question/6837640
