Question

Compared to a linear function a quadratic function grows

Answer 1

faster

Explanation:

Compared to a linear function a quadratic function grows faster. This is because a quadratic function experiences exponential growth (curves in J-shape both ways if you think about it) while linear functions grow at a steady/proportionate pace.

Answer 2

The quadratic function grow faster than the linear function

Explanation:

A linear equation is represented by the equation f (x) = mx + b. Its graphical representation is by means of a line, where each value of x produces a single value of y. So the relationship between them is one to one. Quadratic functions have the form f (x) = ax² + bx + c. The graph of a quadratic function is a parabola of which the axis of symmetry is parallel to the eye of the "y". The relationship stops being one to one, because for any value of "y" except the vertex point, there are two values ​​for x. All this makes the quadratic function grow faster than the linear function.