Question: For an ordered pair (x,y) in a relation, the x element represents the O a.) range 0 b.) domain 0 c.) output d. function 0

 For an ordered pair (x,y) in a relation, the x elementrepresents the O a.) range 0 b.) domain 0 c.) output d.function 0 ) SUBMIT MY ANSWER If f(x) = 3x2 -5x +4,then f( - 2) =_ O a.) 26 O b.) 6 OC.) - 18 O d.) 2If f(x) = 2x2+ 3x -1 and

g(x) = - x, then f( - 1) + g( - 1)= O a.) - 3 O b.) - 5 O C.) -1 O d.) 1If f(x) = - 4x -8 and g(x) =3x2+x, then f( - 1)g(2) = O a.) 10 O b.) -14 O C.) 2 O d.) - 56If f(x) = 2x -2 and g(x) = x2+1, then f(g( - 2)) = O a.)- 12 O b.) 4 O C.) 8 O d.) - 8What

For an ordered pair (x,y) in a relation, the x element represents the O a.) range 0 b.) domain 0 c.) output d. function 0 ) SUBMIT MY ANSWER If f(x) = 3x2 -5x +4, then f( - 2) =_ O a.) 26 O b.) 6 O C.) - 18 O d.) 2If f(x) = 2x2+ 3x -1 and g(x) = - x, then f( - 1) + g( - 1) = O a.) - 3 O b.) - 5 O C.) - 1 O d.) 1If f(x) = - 4x -8 and g(x) = 3x2+x, then f( - 1)g(2) = O a.) 10 O b.) - 14 O C.) 2 O d.) - 56If f(x) = 2x - 2 and g(x) = x2+1, then f(g( - 2)) = O a.) - 12 O b.) 4 O C.) 8 O d.) - 8What are the steps to find the inverse to this function? a.) Subtract by 5, then multiply by 3 b.) Divide by 5, then add 3 ( c.) Add 3, then divide by 5 d.) Multiply by 3, then subtract 5If f(x) = 4x - 7, then f- (x) = _ a.) X+7 O 4 b.) X O +7 4 O c.) - 4x + 7 d.) O x+ 4

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