Please help with the original rational function in part 1. Details in photo.

Discussion Details Part 1: Create an original rational function that has at least one asymptote (vertical, horizontal, and/or slant) and possibly a removable discontinuity. List these features of your function: asymptote(s) (vertical, horizontal, slant), removable discontinuity(ies), x-intercept(s), y-intercept, and end behavior. Provide any other details that would enable another student to graph and determine the equation for your function. Do not state your function. Read the description of the rational function posted by another student who has not yet received feedback. Make your best guess of the equation for your classmate's function. Support your answer with reasons. Consider whether there was enough information given and explain what additional information might have been helpful. Part 2 (to be completed in the unit review lesson): Respond to the student who tried to determine your rational function from the discussion in the Graphs of Rational Functions lesson. Was their function equation the same as yours? If not, is theirs also correct? How is this possible? Support your answer with reasons. To understand how you will be graded for this assignment, read the Discussion Guidelines and Rubric