Use the given graphs of f and g to evaluate each expression, or if the expression is undefined, enter UNDEFINED. (a) f(g(2)) (b) g(f(0)) (c) (f∘g)(0) (d) (g∘f)(6) (e) (g∘g)(−2) (f) (f∘f)(4)
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Use the given graphs of and to evaluate each expression, or if the expression is undefined, enter UNDEFINED.
(a)
(b)
(c)
(d)
(e)
(f)
![The graphs of f and g are given. Use them to evaluate each limit, if it exists. (If an answer does not exist, enter DNE.) (a) limx→2[f(x) + g(x)] (b) limx→0[f(x) − g(x)] (c) limx→−1[f(x)g(x)] (d) limx→3 f(x) g(x) (e) limx→2[x2 f(x)] (f) f(−1) + limx→−1 g(x)](https://www.doubtrix.com/uploads/editor/2666326524HzCyuMQpxb.png)
![Use the graphs of f and g to answer the following. (a) Identify the domains and ranges of f and g. Domain of f : [−4, 4] [−3, 5] [−3, 3] [−2, 3] Range of f : [−2, 3] [−4, 4] [−3, 5] [−3, 3] Domain of g : [−2, 3] [−4, 4] [−3, 5] [−3, 3] Range of g : [−2, 3] [−3, 5] [−4, 4] [−3, 3] (b) Identify f(−3) and g(−3). f(−3) = g(−3) = (c) For what value(s) of x is f(x) = g(x) ? x = (d) Estimate the solution(s) of f(x) = 2. x = (e) Estimate the solutions of g(x) = 0. x = (smallest value) x = (smallest value)](https://www.doubtrix.com/uploads/editor/2073269679dfpWQIGZDd.png)
![Use the graphs of f and g to answer the following. (a) Identify the domains and ranges of f and g. Domain of f : [−4, 4] [−3, 5] [−3, 3] [−2, 3] Range of f : [−2, 3] [−4, 4] [−3, 5] [−3, 3] Domain of g : [−2, 3] [−4, 4] [−3, 5] [−3, 3] Range of g : [−2, 3] [−3, 5] [−4, 4] [−3, 3] (b) Identify f(−3) and g(−3). f(−3) = g(−3) = (c) For what value(s) of x is f(x) = g(x) ? x = (d) Estimate the solution(s) of f(x) = 2. x = (e) Estimate the solutions of g(x) = 0. x = (smallest value) x = (smallest value)](https://www.doubtrix.com/uploads/editor/8896833930hafCflvYKm.png)
