Mathematics

Mathematics, 24.09.2019 08:00, GracieMaeB

Let f(x)=3x-6 and g(x)=x-2. find the g/f and state its domain.

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Mathematics, 24.06.2019 13:00, ramirex9680

Update! answers are found! they are under each question.questions: 1. rewrite ^3√27x-81 -5 to make it easy to graph using a translation. describe the graph. 3(x-3)^(1/3) -5 description: stretched vertically by 2 units, translated right by 3 units, and translated down by 5 units.2. a function is given: f(x) = 3x+12a. determine the inverse of this function and name it g(x). g(x) = (x-12) / (3)b. use composite functions to show that these functions are inverses. f(g) = (f-12)/3 = 3(x-12/3)+12 = x-12+12 = x > g(f) = (f-12)/3 = (3x+12-12)/3 = (3x)/3 = xc. f(g(- explain: what is the domain? f(g(-2)) = -2 domain: all real numbers range: all real numbers3. let f(x) = (x^2 + 3x - 4) and g(x) = (x+4)a. find f*g and state the domain. x^3 + 7x^2 + 8x - 4 domain: all real numbersb. find f/g and state the domain. x - 1 domain: all real numbers4. what is the solution to the equation? equation: √2x+10 -6 = 2 x = 27

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Mathematics, 24.06.2019 13:00, ayoismeisalex

99 ! urgent algebra 2 ! there are 4 questions that require work and am stuck on them. ! note: show all the steps that you use to solve these problems below. you! questions: 1. rewrite ^3√27x-81 -5 to make it easy to graph using a translation. describe the graph. 2. a function is given: f(x) = 3x+12 a. determine the inverse of this function and name it g(x). b. use composite functions to show that these functions are inverses. c. f(g(- explain: what is the domain? 3. let f(x) = (x^2 + 3x - 4) and g(x) = (x+4) a. find f*g and state the domain. b. find f/g and state the domain. 4. what is the solution to the equation? equation: √2x+10 -6 = 2 real answers only ! you!

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Mathematics, 11.10.2019 07:00, kang39

G(x)= 3 - |2x-4| is defined for the domain -1 < x < 6.(a)sketch the graph of g(x) and state the range of g corresponding to this domain(b)find the set of values of x for which g(x) > 2.

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Let f(x)=3x-6 and g(x)=x-2. find the g/f and state its domain....

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