8. Using the graph of f(r) below, where is the function decreasing? -12-11-10 -5 -4 -3 -2 4 5 6 7 8 9. -8 10 12 -14 (A) (-4,0) (B) (-4, –2) (C) (-2, ∞0) (D) (-, -4) 2. 1.
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- A function y = f(x) is decreasing on the interval [0, 5]. What conclusions can you draw about the graph of y = f -1 (x)?Suppose that the function y=f(x) is decreasing on the intervals (8,3) what can be said about the graph of y=-f(x)Suppose the function y = f(x) is increasing on the interval (−1, 5).• Over what interval is the graph of y = f(x + 2) increasing?• Over what interval is the graph of y = f(x − 5) increasing?• What can be said about the graph of y = −f(x)?• What can be said about the graph of y = f(−x)?
- There exists a field that is populated with a large amount of sunflowers. The amount given in time t (in months after the first of january 2020) is given with the function y(t) (attached as an image). During 1 calendar year, when is the population biggest, and when is it the smallest? When is the population strictly increasing and when is it strictly decreasing?f(x)= -5 - x^2 A) (f(8)-f(4)) / 8-4 B) (f(4+h) - f(4)) / h C) lim h---> 0 (f(4+h) - f(4)) / hSuppose that the function y=f(x) is increasing on the interval (-1,5). Over what interval is the graph of y=f(x-5) increasing ?
- Consider the image attached of the graph of a function y = g(x) on the domain -8 <= x <= 8, which consists of line segments and semicircles of radius 3 connecting the points (−8, 0), (−6, 6), (0, 6), (6, 6), (8, 0). What is the multipart formula for y = g(x) when -6 <= x <= 0 and when 0 <= x <= 6?Using Reduction of Order: (D2-1)y = 2e2xa) f(x) is decreasing on the interval(s): b) Graph it
- 1)if the line x=0 is a vertical asymptote of y=f(x) then the function is not defined at x=0 true or false.4.-Show that the following function is not analytical at any pointUse the following information to sketch the graph of y=f(x) * f is increasing at (-♾, -2] U [0, ♾) f(x) is decreasing at [-2,0]* local minimum is -4 at x= 0 local maximum is 0 at x=-2 * x intercept is (1,0), (-2,0) y intercept is (0,-4) * inflection point is (-1,-2) * f is concave up at (-1,♾) f is concave down at (-♾,-1)