(a) the domain of f(b) the range of f(c) the x-intercepts(d) the y-intercept(e) intervals on which f is increasing(f) intervals on which f is decreasing(g) intervals on which f is constant(h) the number at which f has a relative minimum(i) the relative minimum of f() f(- 4)(k) The values of x for which f(x) = 3(1) Is f even, odd or neither?Use the graph to find the following.(i) What is the relative minimum of f?) What is f(- 4)?f(- 4) =(k) What are the x-values where f(x) = 3? The leftmost x-value where f(x) = 3 is when x = 1.What is the rightmost x-value where f(x) = 3?(I) Is f even, odd, or neither?

Answered: Image /qna-images/answer/fade4b70-b012-4963-8093-612a3ca2faee.jpg

Answered: Use the graph to find the following.…

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter1: Expressions And Functions

Section1.8: Interpreting Graphs Of Functions

Problem 19PPS

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Enter the function f(x) = x^2-2x-8 in the form f(x) = a(x-h)^2 + k , where a, h, and k are constants. Enter this function in the first box. Enter the x-coordinate of the minimum value of the function in the second box.
12) Find the coordinates of the absolute maximum and absolute minimum of f(x) = x^3 + 3x^2 - 9x +3 on the interval [-4, 2].
Given the function: f(X)= x4-8x2-3a. What are the critical values? b.What are the open intervals on which the function is increasing and decreasing? (You must show your work) c. What are the Maximum/Minimum points (x,y) that occur according to your work? d. What are the x-values for the possible inflection points? e. What are the open intervals on which the function is concave up/concave down?(You must show your work) f. What are the Inflection Points (x,y) that occur according to your work?
4. A manufacturer finds that the revenue generated by selling x units of a certain commodity is given by the function R(x)= 80x-0.4x^2, where the revenue R(x) is measured in dollars. What is the maximum revenue, and how many units should be manufactured to obtain this maximum? $....., at ....... units
4.) Snow being produced by a snow machine is blown onto a ski mountain at a rate modeled by S(t) measured in cubic feet per hour, where t is measured in hours. At the same time, because of unseasonably warm temperatures, snow is melting at a rate modeled by M(t) measured in cubic feet per hour, where t is measured in hours. The functions S and M are nonnegative and differentiable for all times t. Which of the following inequalities indicates the rate of change of the total number of cubic feet of snow on the mountain is decreasing at time t? A.M(t)
f(x)=(-0.7x2+6.8x+4.2)e-x^2 Find the critical points, inflection points and intercepts (if any) limits as x --> +/- infinity
1.Identify the x-intercepts of a function: 1.(x,y)= 2.(x,y)= 3.(x,y)= 2. Identify the local maximum (x,y)= 3. Identify the local minimum (x,y)= 4. Use interval notation to determine where f(x)>5. 5. Use interval notation to determine where f(x)
2a. Find the absolute maximum and absolute minimum points, if any, for the graphs of the following functions on the given interval: Are any of the absolute extrema also local extrema? If so, which? Why? f(x) = x3 + 3x2 - 9x on [-4, 4]
a) The equation of the horizontal asymptote. b) A critical point. c) An interval where f´(x) <0 d) An interval where f´´ (x) > 0 is satisfied e) A turning point
(a) the domain of f (b) the range of f (c) the x-intercepts (d) the y-intercept (e) intervals on which f is increasing (f) intervals on which f is decreasing (g) intervals on which f is constant (h) the number at which f has a relative minimum (i) the relative minimum of f (j) f(−2) (k) The values of x for which f(x)=
(a) At what values of x do the local maximum and minimum values of g occur? x^min= (smaller x-value) x^min= (larger x-value) x^max= (smaller x-value) x^max= (larger x-value) (b) where does g attain its absolute maximum value?
Find the absolute maximum and absolute minimum of the function f ( x ) = x 2 e -x on the closed interval [ 1 , 4 ].

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