1-24 pls label in the solution sheet

Given the table of Celsius and corresponding Fahrenheit temperatures, find the linear relationship where Celsius, c, is the input and Fahrenheit, f, is the output. Celsius Fahrenheit -5 23 0 32 5 41 10 50 15 59 20 68 25 77 30 86Suppose the graph of y = f(:c) is translated left 2 units, and up 8 units, then stretched horizontally by a factor of 2. The new graph will have equation y = Suppose the graph of y = f(a) is stretched vertically by a factor of 4, then translated right 4 units, and down 2 units. The new graph will have equation y = Question Help: Video B Written Example D Post to forumSuppose the graph of y = > is stretched vertically by a factor of 3, then translated right 10 units, and down 3 units. The new graph will have equation y Question Help: D Video B Written Example D Post to forumAnswer each of the following questions about the graph for y = 7|m + 6| + 7 1. Does the graph open up or down? 2. Give the vertex as an ordered pair. 3. Is this point the maximum or minimum of the graph? 4. Is the graph wider, narrower, or the same width as the parent function y : \\ml? 5. From the parent fucntion y : |w| this graph has been shift horizontally unit(s) to the 6. From the parent function y : |w| this graph has been shifted vertically unit(s) . Question Help: D Post to forum Based on the graph, write the equation g(:c) in translation form 9(3) = f($) + k and in slope-intercept form 9(32) = mm + b Translation Form: g(w) : C] Slope- Intercept Form: 9(ac) =C] Based on the graph, write the equation 9(22) in translation form g(:c) = f(:1:) + k and in slope-intercept form g($) 2 mm + b Translation Form: g($ )2C] Slope- Intercept Form: g(;r:) 2:] The coordinate plane shows the graph of re). Sketch the graph of 9(3). Write an equation for both functions. Given that f(x) = 9x - 8 and g(x) = 9 - x2, calculate (a) f(g(0))= (b) g( f(0))=\fExpress the function h(ac) = (a + 9) in the form fog. If f(ac) = act, find the function g(x). Your answer is g(a)=1 Express the function h(x) = 7 in the form fog. If g(a) = (x - 7), find the function f(a). Your answer is f (ac)= Question Help: Video D Post to forumLet f(x) = x - 6 and g(x) = + 6. Then (f o g) (a) = (go f) (x) = Question Help: D Post to forumLet f(:E) = V42 :1: and g(:1:) = 3:2 3:. Then the domain of f o g is equal to [431? b] for a:- and b=- Question Help: D Post to forum H Let f(a) = and g() = x - 1 x - 5 Then the domain of fog is equal to all reals except for two values, a and b with a