The graph below is a vertical and/or horizontal shift of $y=1/x$ (assume no reflections or compression/expansions have been applied).

(a) The graph's equation can be written in the form $$f(x) = \frac{1}{x+A} + B$$ for constants $A$ and $B$. Based on the graph above, find the values for $A$ and $B$.
$A =$ and $B =$

(b) Now take your formula from part (a) and write it as the ratio of two linear polynomials of the form, $$f(x) = \frac{M x + C}{x+D}$$ for constants $M$ , $C$, and $D$. What are the values of $M$ , $C$, and $D$?
$M =$ , $C =$ , and $D =$

(c) Complete the exact values of the coordinates of the intercepts of the graph.
$x$-intercept: help (points)
$y$-intercept: help (points)