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Question 1 {1 point) l u Refer to the graph. Which statement is false? 0 The degree is even. 0 It has a minimum value.
Question 1 {1 point) l u Refer to the graph. Which statement is false? 0 The degree is even. 0 It has a minimum value. 0 The degree equals the number of turning points. 0 The leading coefficient is positive. Question 2 (1 point) The function x} = 2x(x 1}[x 2]{x+ 2) O has a degree of 4 O has a range of {yly E R} O has a minimum 0 has 3 zeros. Question 3 (1 point) .1. This cubic function O has two turning points. 0 has one local maximum and one local minimum. 0 increases, then decreases and increases again. 0 all of the above. Question 4 (1 point) The polynomial function f(x) = -(x - 2)(x + 2)(x - 3) O a) has zeros at 2, -2, 3. O b) hasf (x ) - tooasx -+ + 0 O c) hasf (x) - -co asx - -00 O d) has zeros at - 2, 2, -3. Question 5 (1 point) Which statement is true for polynomial functions: O Polynomial functions have a domain of {x x E R} O Polynomial functions have a range of { y y ER} The range of a polynomial function depends on the roots of the function. The domain of a polynomial function depends on sign of the leading coefficient. Question 6 (1 point) Given the polynomial function shown below, what is the order (or multiplicity) of the root at point D? A D O 1 0 4 O 2 O 3 Question 7 (1 point) A polynomial starts in quadrant 2 and ends in quadrant1. What is true about this function? It is an odd degree polynomial with a negative leading coefficient O It is an odd degree polynomial with a positive leading coefficient It is an even degree polynomial with a negative leading coefficient It is an even degree polynomial with a positive leading coefficientQuestion 8 (1 point) An equation of a quartic function Ax) with zeros -2, 0, 1, 4 that starts in quadrant 2 is: O a) Ax) = -x(x+ 2)(x - 1)(x - 4). O b) ((x) = - x(x - 2)(x+ 1)(x+ 4). O c Ax) = x(x - 2)(x + 1)(x+ 4). O d) Ax) = x(x+ 2)(x - 1)(x - 4). Question 9 (1 point) The degree of f (x) = 3x2 - 4x8 + x is: O2 O 19 O 8 Written Response Question 10 (2 points) Identify any turning points of the function shown below, and classify them as a local maximum or a local minimum. A DQuestion 11 (3 points) Describe the graph of f(x) = -(x + 3)(x - 4)(x - 3)? under the following headings. a) x- and y-intercept(s) b) end behaviours Justify your answer and show any necessary calculations.Question 12 (4 points) Write a polynomial function in factored form with the following characteristics: three x-intercepts a degree of 6 a repeated even root a repeated odd root . a y-intercept of 0 Justify your answer.Question 13 (6 points) Sketch the following polynomial function witho ut the help of Desmos. Show a logical step by step method. Do your work by hand and insert it into the quiz (upload an image, add a link, or use a video note) for) = 2(x + 2%: 4)
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