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I Question 12 v E om pt '52:: 1-3 Z 99 6) Details Score on last try: [1.4 of 1 pts. See Details for more.
I Question 12 v E om pt '52:: 1-3 Z 99 6) Details Score on last try: [1.4 of 1 pts. See Details for more. 3 Get a similar question You can retryr this question below Consider the function in the graph to the right. The function has a maximum of The function has a minimum of - ,- 1/ at x = 5. The function is increasing on the intewalfs]: . I to The function is decreasing on the intewal[s}: 4' The domain of the function is: I; In I I The range of the function is: Question 9 El' DH pt ":1 2 Z 99 6) Details Score on last try: [I of 1 pts. See Details for more. > Next question 3 Get a similar question You can retry this question below Let z} = s: + 2 and 9(1): 2:2 + 5:. After simplifying, we: . Question 11 Let f(x) = 4x + 5 and g(x) = 5x* + 4r. After simplifying, (fg) (@ ) =. Question 12 f(x) = r' + 5x +4 g(7) =1+1 Find (! ) (2 ) - (2) The domain of (: ( 2 ) is a +O Question 13 If f(x) = x' + + 7, simplify each of the following. f(r + h) = f(x + h) - f(I) =. Question 14 > 0/1 pt 0 3 99 0 Detai 1 Express the function h(x) = in the form fog. If g(x) = (x - 2), find the function f(I). I - 2 Your answer is f (x )=\f3'5 Question 2 v C > Score on last try: D of 1 pts. See Details for more. > Next question 3 Get a similar question You can r Let x} = 2: +4 and 9(2) = 4:2 + 4::- After simplifying, if 091m = :1 n. .- ..| II..--| > Eon pt '01 3 99 6) Details Score on last try: l] of 1 pts. See Details for more. > Next question 3 Get a similar question You can retry this question below If it] = 2* + 3,5:[1] = I! 'II' and HI} = VIE; then feet-1W _ - Question 6 E 13H pt 'CJ 3 E 99 0:) Details The function M1) = {I + 2J4 can be expressed in the form f(g[.1:]]_. 1where HI} = 1": and mm) is defined DEIDW: Hi1) =:] I Question 3 v c > E.' m1 pt \"3: 3 g 99 6) Details The function HI) = x) is defined as: we: I + T can he expressed in the form 319(2)}, where gz) = {I + '1"), and . Question 9 0/1 pt ( 3 2 99 0 Details Given the following functions, find each of the values: f(x) = r' + 2x - 8 g(I) = 1 - 2 (f + g) (4) (f - g)(-2) (f . g) (2) (
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