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Q1 (8 points) This question is based on Section 2.2. Fill in the table of values for the function given. Round each value to eight digits - 5 i]_1}'(1)1_elfx 5 5 X 1_ellx X 1_ellx 0 1 a. 0 1 e 0.01 b. 0.01 f. 0.001 C. 0.001 9. 0.0001 d. 0.0001 h. + Drag and drop an image or PDF file or click to browse... This question is based on Section 2.2. For 1 mark each, determine the following based on the given graph of f(x). (A) lim f(x) x--8 (B) lim f(x) x - -8+ (C) lim f(x) x--8 (D) f(-8) (E) lim f(x) x-10 (F) lim f(x) X -+6 (G) lim f(x) x-+ 6+ (H) lim f(x) x-+6 (1) f(6) (J) lim f(x) x - -2+ 6+ 5 4- 36- 4- 3- 2- O 1 -10 -8 -6 -4 -2 0 2 4 6 8 10 X -1 -2+ -3- -4- -5 -6- -7-This question is based on Section 2.3. For Exercise 1 - 3 below, perform a direct substitution. If you get the indeterminant form %, simplify the limit to a form that can be evaluated. Exercise 1. [1 mark]. lim x3 + 3x2 + 5 x>l 4 7x . Exercise 2. [3 marks]. . 1 + x 2 1 11m %. x-rO 36 Exercise 3. [3 marks]. 2:2 1 11m . xyl 5x2 + 2x 3 Exercise 4. [4 marks]. For the given limit below, use direct substitution to obtain an undefined expression. Then, use the method of Example 2.23 {in the textbook) to simplify the function to help determine the limit. ljm 2x2+7x-4 x>2' x2+x2' Determine the x-values that make the given function discontinuous. Classify each discontinuity as jump, removable, infinity, or other. Justify your answers appropriately. x+3 x): x2+5x+6 This is a bonus question! Same rules apply as last assignment. Find the value of k that makes the given piecewise function continuous over the given interval. 6'\