Identify the zeros of q(x)q of x, and then fill in the missing portions of the equation to rewrite q(x)q of x to reveal the zeros of the function. Use your graphing calculator to help you find the zeros of the parabola.
Enter your answers in the boxes. Use fractions and/or decimals as necessary. If using decimals, round to the nearest tenth. (Type fractions using a slash (/). For example, 12one half would be entered as 1/2.)
q(x)q of x has zeros -negative1 and 13 q(x)=-negative111(x+1)(x−13)q of x equals negative one eleventh times the quantity x plus one times the quantity x minus thirteen
Start by graphing the quadratic function in the graphing calculator.
Find the zeros of the parabola. (Where does the parabola cross the x–axis?)
The parabola crosses at -negative1 and 13. These are the zeros of the parabola. q(x)=-negative111(x+1)(x−13)q of x equals negative one eleventh times the quantity x plus one times the quantity x minus thirteenIncorrect. Review the Learn It section, and then try again.