Consider the logarithmic equation $y = 1 - \ln{(2-x)}$.

(a) The domain of this function is help (inequalities)

(b) Determine whether its graph has a horizontal asymptote or a vertical asymptote. In each answer blank enter an equation $x = k$ or $y = k$ for some number $k$, or, enter NONE if its graph does not have that type of asymptote.
The graph has a vertical asymptote with equation help (equations)
The graph has a horizontal asymptote with equation help (equations)

(c) Determine whether its graph has an $x$-intercept or a $y$-intercept. In each answer blank enter a point $(a,b)$ including parentheses, or, enter NONE if its graph does not have that type of intercept. Enter exact answers, not decimal approximations.
The graph has an $x$-intercept at the point help (points)
The graph has a $y$-intercept at the point help (points)

(d) Without using a calculator, sketch the graph of this equation on paper, labeling the features above.

Which graph A-D below most closely matches the graph you drew? ? A B C D