Question: Suppose you have a function y = f(x) such that the domain of f(x) is 1 s x s 6 and the range of f(x)

Suppose you have a function y = f(x) such that the domain of f(x) is 1 s x s 6 and the range of f(x) is -2 sy $ 5. (=) What is the domain of A2(x - 2))? Oosxs 5 O1sxs6 SXS 5 SXS7 2 3XS 5 b) what is the range of A2(x - 2))? 0 3 sys 10 O -4sys5 0 -2sys5 0 -7sys0 O -2sys7 (c) what is the domain of 2f(x) - 2? O-1sx$6 O1sxs6 0 -4sxs1 0 6 5 x $ 11 O1sxs8 (d) What is the range of 2f(x) - 2? O -8sys8 O-1isys 3 0 -6sys8 O -6 sys 10 O-isys 13 (e) Can you find positive constants 8 and C so that the domain of A(B(x - C)) is 8 s x s 9? O Yes O No Find the positive constants B and C, if they exist. (If an answer does not exist, enter DNE.) B = C= (f) Can you find positive constants A and D so that the range of Af(x) + D is 0 s y s 1? O Yes O No Find the positive constants A and D, if they exist. (If an answer does not exist, enter DNE.) A = D =

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