Consider the following function. If an answer does not exist, enter DNE. fx ex a Find the vertical asymptotesEnter your answers as a commaseparated list. x Find the horizontal asymptotesEnter your answers as a commaseparated list. y b Find the intervals of increase. Enter your answer using interval notation. Find the intervals of decrease. Enter your answer using interval notation. DNE c Find the local maximum and minimum values. local maximum value DNE local minimum value DNE d Find the intervals on which f is concave upEnter your answer using interval notation. DNE Find the intervals on which f is concave down. Enter your answer using interval notation. DNE Find the inflection point. x ye Use the information from parts ad to sketch the graph of f The x ycoordinate plane is given. A curve, a vertical dashed line, and a horizontal dashed line are graphed. A vertical dashed line enters at the origin. A horizontal dashed line crosses the yaxis at y The curve with parts enters the window just above the xaxis, goes up and right becoming more steep, exits almost vertically just to the left of x reenters almost vertically just to the right of x goes down and right becoming less steep, and exits the window just above the xaxis. The x ycoordinate plane is given. A curve, a vertical dashed line, and a horizontal dashed line are graphed. A vertical dashed line enters at the origin. A horizontal dashed line crosses the yaxis at y The curve with parts enters the window just below y goes down and right becoming more steep, passes through the approximate point goes down and right becoming less steep, ends at an open point at the origin, reenters almost vertically just to the right of x goes down and right becoming less steep, and exits the window just above y The x ycoordinate plane is given. A curve, a vertical dashed line, and a horizontal dashed line are graphed. A vertical dashed line enters at the origin. A horizontal dashed line crosses the yaxis at y The curve with parts enters the window just above y goes up and right becoming more steep, exits almost vertically just to the left of x reenters at an open point at the origin, goes up and right, passes through the approximate point goes up and right becoming less steep, and exits the window just below y The x ycoordinate plane is given. A curve and a horizontal dashed line are graphed. A horizontal dashed line crosses the yaxis at y The curve with parts enters the window just below y goes down and right becoming more steep, passes through the approximate point goes down and right becoming less steep, ends at an open point at the origin, begins at an open point at the origin, goes up and right, passes through the approximate point goes up and right becoming less steep, and exits the window just below y
