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2020 SIrongMind. Created using GeoGebra. Which statements are me about the function TBDFESBI'ITECI by the graph? Selec all that apply. [ i he domain of

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2020 SIrongMind. Created using GeoGebra. Which statements are me about the function TBDFESBI'ITECI by the graph? Selec all that apply. [ i "he domain of the function is (00, Do}, and the range oftne function is [00, 0]. CI "he domain of the function is (3, 4). and the range oftne function is [I], 3{]). i l "he zero of the function is y = .3. [I "he zintercepts are (1, 0] and (2.5, D), and the yintercept is [I], 6.3). [I "he zeros ofthe function area: = 1 and a: = 2.5. [ l 'he zintercepts are (D, 1] and (0, 2.5), and the yintercept is (6.3, 0). Which statements are true about the function represented by the graph? Select all that apply. O The zero of the function is c = -1. The r-intercept is (-1, 0), and the y-intercept is (0, 1). The domain of the function is (-3, 1), and the range of the function is [1, co). The domain of the function is (-oo, oo), and the range of the function is [0, co). The T-intercept is (0, -1), and the y-intercept is (1, 0). The zero of the function is y = 1.-35) -40 @ 2020 StrongMind. Created using GeoGebra. Which statements are true about the function represented by the graph? Select all that apply. The x-intercepts are (-2, 0), (1, 0), (2.5, 0), and (4, 0), and the y-intercept is (0, -20). O The zero of the function is y = -20. The domain of the function is (-9, 9), and the range of the function is [-40, 20). The zeros of the function are c = -2, x = 1, x = 2.5, and r = 4. The domain of the function is (-oo, oo), and the range of the function is [-35, co). The x-intercepts are (0, -2), (0, 1), (0, 2.5), and (0, 4), and the y-intercept is (-20, 0).@ 2020 StrongMind. Created using GeoGebra. Which function rule does the graph represent? O (x + 1)(x - 2)(x + 4) (x + 2.5) Or(r + 2)(x - 4)(x - 2.5) O (x - 1)' (x + 2)(1 - 4) O (x - 1)(z + 2)(1 - 4)(x - 2.5)Which statements are true about the function represented by the graph? Select all that apply. The function has two relative maxima, both 0, and a relative minimum of -9.4. The function increases over the intervals (-oo, -1) and (0.7, 2.5), and it decreases over the intervals (-1, 0.7) and (2.5, co). The function has two relative maxima of -1 and 2.5, and a relative minimum of 0.7. The function increases over the intervals (-1, 0.7) and (2.5, oo), and it decreases over the intervals (-co, -1) and (0.7, 2.5). As c approaches negative infinity, f() approaches negative infinity, and as a approaches infinity, f() approaches negative infinity. As c approaches negative infinity, f() approaches negative infinity, and as a approaches infinity, f() approaches infinity.Which statements are true about the function represented by the graph? Select all that apply. The function has one relative minimum of 0. As c approaches negative infinity, f(@) approaches infinity, and as a approaches infinity, f(@) approaches infinity. As c approaches negative infinity, f(@) approaches negative infinity, and as a approaches infinity, f() approaches negative infinity. The function increases over the interval (-1, oo), and it decreases over the interval (-0o, -1). The function has no relative maxima or relative minima. The function decreases over the interval (-1, oo), and it increases over the interval (-co, -1).Which statements are true about the function represented by the graph? Select all that apply. O The function has no relative maxima or relative minima. The function has two relative minima, which are -35 and -7, and one relative maximum, which is 4.8. As c approaches negative infinity, f() approaches infinity, and as a approaches infinity, f() approaches infinity. As c approaches negative infinity, f() approaches negative infinity, and as c approaches infinity, f() approaches negative infinity. The function increases over the intervals (-1, 1.7) and (3.4, oo), and it decreases over the intervals (-co, -1) and (1.7, 3.4). The function decreases over the intervals (-1, 1.7) and (3.4, oo), and it increases over the intervals (-co, -1) and (1.7, 3.4)

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