MATH 1210 Week 8 Assignment

MATH 1210 Week 8 Assignment | Tulane University

Module 8 Quiz

Solve the problems below and write up a solution to each problem using complete English sentences and well-organized calculations as appropriate. Your solution will be graded based on mathematical accuracy and clarity of presentation.

Late submissions will not be accepted. You must submit your responses as a single .pdf file that includes all pages of your solution. You may resubmit until the deadline but only the most recent submission will be graded. Quiz submissions will not be accepted via e-mail. After submitting you must download your file to ensure that it submitted properly. See technical instructions on Module Quiz submissions.

Problem 1:

Find all horizontal and vertical asymptotes of the curve . Justify your answers with limit statements.

Problem 2:

Suppose a ball is thrown vertically upward (positive direction) from an initial height h0h0hh 0 with initial velocity v0v0vv 0. Find the position function s(t)s(t)ss ( t ) of the ball after tttt seconds assuming the gravitational acceleration gggg is a positive constant pointing downward (negative direction).