Graph the function yequals negative seven fourths left parenthesis x minus StartFraction 1 Over x EndFraction right parenthesis Superscript 4 divided by 7 . Then answer parts (a) through (c). Question content area bottom Part 1 Choose the correct graph below. A. -88 -102xy A coordinate plane has a horizontal x-axis labeled from negative 8 to 8 in increments of 2 and a vertical y-axis labeled from negative 10 to 2 in increments of 2. A graph consists of two branches. From left to right, the left branch falls to a minimum at (negative 1, negative 10), then rises towards positive infinity as it approaches the y-axis. The right branch falls from positive infinity to a minimum at (1, negative 10) and then rises through quadrant one. B. -88 -102xy A coordinate plane has a horizontal x-axis labeled from negative 8 to 8 in increments of 2 and a vertical y-axis labeled from negative 10 to 2 in increments of 2. A graph consists of two branches. From left to right, the left branch rises to a maximum at (negative 1, 0), then falls towards negative infinity as it approaches the y-axis. The right branch rises from negative infinity to a maximum at (1, 0) and then falls through quadrant one. Your answer is correct. C. -88 -102xy A coordinate plane has a horizontal x-axis labeled from negative 8 to 8 in increments of 2 and a vertical y-axis labeled from negative 10 to 2 in increments of 2. A graph consists of two branches. From left to right, the left branch rises to a maximum at (negative 1, 1), then falls towards negative infinity as it approaches the y-axis. The right branch rises from negative infinity to a maximum at (1, 1) and then falls through quadrant one. D. -88 -102xy A coordinate plane has a horizontal x-axis labeled from negative 8 to 8 in increments of 2 and a vertical y-axis labeled from negative 10 to 2 in increments of 2. A graph consists of two branches. From left to right, the left branch falls to a minimum at (negative 1, negative 9), then rises towards positive infinity as it approaches the y-axis. The right branch falls from positive infinity to a minimum at (1, negative 9) and then rises through quadrant one. Part 2 (a) How does the graph behave as xright arrow 0 Superscript plus ? A. The graph approaches negative infinity as xright arrow 0 Superscript plus . B. The graph approaches infinity as xright arrow 0 Superscript plus . C. The graph approaches 0 as xright arrow 0 Superscript plus . D. The graph is not defined as xright arrow 0 Superscript plus