Chapter 2.2, Problem 33E

Graph the function y = tan(x)+1 to the right on the interval (-2,2). In the space below, list all asymptotes and intercepts (round values to 2 decimals) of the graph on this interval. -2 2

What are the horizontal asymptotes of the function in the figure? A graph shows a curve representing a function. X axis varies from negative 50 to 50 with increments of 10. Y axis varies from negative 8 to 8 with increments of 2. The curve starts in third quadrant and is almost a horizontal line along x equals negative 2 till negative 10 in x axis and takes a positive slope till 10 in x axis, intersecting the y-axis at (0, negative 1) and then continues to be a horizontal line in the fourth quadrant along x equals 0. Define the equation of the upper asymptote of the function. (Use symbolic notation or fractions where needed.) Upper asymptote equation: Define the equation of the lower asymptote of the function. (Use symbolic notation or fractions where needed.) Lower asymptote equation:

Sketch the graph of the function over the indicated interval. Label any asymptotes and plot 2 exact points