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Let f(x) = (1 +6)2 Find a domain on which f is one-to-one and non-decreasing. Find the inverse of f restricted to this domain f (x) =Write an equation for the degree-four polynomial graphed below 4 -5 -4 -3 Q V =5 ifzE Sketchagraphoff[$]= 23+1 if 2-:.'L'2 ID if I}? 5 2 -5 4 3 2 J I 2 3 4 5 -2 -_5 Notes: {Ilnlyr use dots at if two parts of the function don't connect. Once you draw a line segment, click outside the graph if you need to end the line. \fGiven the function PIE} = z{z } [3: + 3), find E1$233 When .1.' } DD, '9' ':~ S00 [Input + or - for the answer] When 3 } D0, y } SOD [Input + or for the answer} A function that converts dress sizes in the United States to those in Europe is given by D 2 x} 2 2:: + 24 where :L' is the size in the United States. a. Find the European dress size that corresponds to a U.5. dress size of: =12. \" I]. Find the function that converts European dress size to U.5. dress size. rmw 1:. Use part b. to find the U.5. dress size that corresponds to a Europen dress size TU. The polynomial of degree 5, Phi] has leading coefficient 1, has roots of multiplicity 2 at 3 = 1 and :L' = l}, and a rent of multiplicityr 1 at a: = 1 Find a possible formula for 13(3). W Z , Let f(x) = v/7 - + 8. Determine f -1(x) and the the domain of f (x). f -1(z) = Domain of f '(x) =

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