Question

what is the domain of the function for this situation? select answer select answer select answer select answer

Explanation:

Step1: Identify x - intercepts

The graph intersects the x - axis at \((0,0)\) (wait, no, looking at the graph, the x - intercepts are at \((0,0)\)? Wait, no, the points given are \((0,0)\)? Wait, the graph has points \((0,0)\)? Wait, no, the image shows points \((0,0)\)? Wait, no, the user's graph has points \((0,0)\)? Wait, no, the graph in the image has a point \((220,0)\) and \((0,0)\)? Wait, no, the left - most point on the x - axis is \((0,0)\)? Wait, no, the graph is a curve with endpoints at \((0,0)\) and \((220,0)\)? Wait, no, the y - intercept is \((0,0)\) and the x - intercept is \((220,0)\), and a vertex at \((110,36)\).

The domain of a function represented by a graph is the set of all x - values for which the function is defined. For a graph, the domain is the set of x - coordinates from the left - most point to the right - most point on the x - axis.

The left - most x - value on the graph is \(x = 0\) (since the graph starts at \((0,0)\)) and the right - most x - value is \(x=220\) (since it ends at \((220,0)\)). Also, the vertex is at \((110,36)\), which is between these two x - values.

So the domain of the function is all real numbers \(x\) such that \(0\leq x\leq220\).

Answer:

The domain of the function is \(0\leq x\leq220\) (or in interval notation \([0, 220]\))