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A cannonball flies through the air. The height, h, in meters, of the cannonball is given by h=-0.004x- + 1.6x, where x gives the horizontal
A cannonball flies through the air. The height, h, in meters, of the cannonball is given by h=-0.004x- + 1.6x, where x gives the horizontal distance traveled in meters. Sketch a rough graph (on paper) of the path. Then answer the questions below. (a) How far is the cannonball from the starting point when it hits the ground? Number meters. (b) What is the maximum height of the cannonball? Number meters. (c) Report the zeros of the parabola. X= If more than one answer, separate values by semicolons. (d) What is the equation of the axis of symmetry? The formula for the axis of symmetry is Click for List Number (e) Report the vertex of the parabola. Number Number (f) Report the formulas for the parabola below in the requested form. TIP: Click on the Plot icon (p) next to the answer box to graph your response. (Although your answer may match the graph, it will be counted incorrect if it is not in the form requested.) In vertex form: Please write the leading coefficient as a decimal. V= In factored form: (One of the factors should be the leading coefficient, -0.004, of the expanded form. Please write the leading coefficient as a decimal.) V =
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