7. [-/7 Points] DETAILS MY NOTES Consider the graph of the function f. f(x) 20 15 10 -10 10 Use interval notation to determine where f(x) 2 0. Use interval notation to determine where f(x) > 3. Use interval notation to determine where f(x) s 5. Identify where the local maximum of the function occurs. (x, y) = ( Identify where the local minimum of the function occurs. (x, y) = ( Identify the zeros of the function. smaller x-value (x, y) = ( larger x-value (x, y ) =8. [-/4 Points] DETAILS MY NOTES The following graph depicts the profit function for a school fundraiser bake sale. The input/x-values are boxes of cookies sold and the profits are in dollars. 150 100 Dollars 50 10 15 20 Boxes of Cookies Sold (a) What is a reasonable domain for this profit function if the company wants to at least "break even"? [o, 162] O (1, 19) (0, 162) [1, 19] (b) What is the profit when 11 boxes of cookies are sold? (c) At approximately what interval(s) of the reasonable domain are the profits below $110? O [1, 5) u (15, 19] O (1, 5] u [15, 19) O (5, 15) O [5, 15] (d) At approximately what interval(s) of the reasonable domain are the profits at least $110? O [1, 5) u (15, 19] O (1, 5] u [15, 19) (5, 15) O [5, 15]9. [3/7 Points] DETAILS PREVIOUS ANSWERS SPRECALC7 3.6.027.ALT. MY NOTES PRACTICE ANOTHER Consider the following graph. 10 - X -10 -5 10 -5 -10 (a) Identify the function. O logarithmic rational radical quadratic exponential (b) From the graph, determine the x- and y-intercepts and the vertical and horizontal asymptotes. (If an answer does not exist, enter DNE. Enter your asymptotes as a comma-separated list of equations if necessary.) x-intercept (x, y) = ( y-intercept (x, y) = ( vertical asymptote y = 2 X horizontal asymptote x=2 X (c) Describe the end behavior of the function. y - 2 as x -* 30 y - 2 as x - -00