QUESTION 1 (18 pts) From the sketch of f (x) determine the following limits... 2 -2 a) lim f (x) = 1- -2 - Click Save and Submit to save and submit. Click Save All Answers to save all answers.* Question Completion Status: lim f (x) = 1+ - 2 - b) lim f (x) = x 4 - 2+ C) lim f (x) = x -2 d) limf (x) = x-+4 e ) f ( - 2 ) = f) f ( 4 ) =\fQUESTION 3 Find the limit analytically (algebraically). SHOW WORK. Scan and Upload your work for this problem and the remaining problems on the last problem of the test. x4- 9x + 20 lim = [a] x-+4 3x - 12 QUESTION 4 Find the limit analytically (algebraically). SHOW WORK. Scan and Upload your work for this problem and the remaining problems on the last problem of the test. 5x - 6 lim = [a] x-+3 4x + 2QUESTION 5 Find the limit analytically (algebraically). SHOW WORK. Scan and upload your work for this problem and the remaining problems on the last problem of the test. 4x-- 12x- 40 lim = [a] x 3- 27 QUESTION 6 Find the limit analytically (algebraically). SHOW WORK. Answers without supporting work do not get credit. Explain your answers when needed. Scan and upload your work for this problem and the remaining problems on the last problem of the test. 3x - 2x lim = [a] 1 + - co x- + 2x +8QUESTION 7 Find the limit analytically (algebraically). SHOW WORK. Answers without supporting work do not get credit. Explain your answers when needed. Scan and upload your work for this problem and the remaining problems on the last problem of the test. 1 lim = [a] x +0 1+ sin x QUESTION 8 State the three conditions necessary for continuity at the point (continuity checklist. Condition 1: Condition 2: Condition 3: Now show whether the conditions are satisfied at x = 2 to determine whether or not the following function is continuous at x = 2. Be sure to show your work and upload the work to the last problem on the test. x-4 x#4 x2- x-12 f ( x) = x=4 00 Is the function continuous at x = 2?QUESTION 9 10 point Find the limit analytically (algebraically). SHOW WORK. Answers without supporting work do not get credit. Explain your answers when needed. Scan and upload your work for this problem and the remaining problems on the last problem of the test. lim (cos4(x) ) = [a] QUESTION 10 10 points This is the last problem of the test. Scan and upload your work for questions 3 through 12 to this problem. Make sure your work is clearly labeled. Find the limit analytically (algebraically). SHOW WORK. Answers without supporting work do not get credit. Explain your answers when needed. 9-x lim x+93-/ x Attach File Browse Local Files Browse Content Collection Browse Dropbox