1. Use Figure 1.122 to find the limits or explain why they don't exist. a. lim f(I) > Answer > Solution b. lim f(I) > Answer > Solution c. lim f(I Answer > Solution d. lim f(I) > Answer > Solution e. lim f(I) Answer Solution f. lim f(I) Answer Solution Figure 1.122 2 f (x) 2 Figure 1.1232. Use Figure 1.123 to estimate the following limits, if they exist. a. lim f(x) b. lim f(x) c. lim f (a) d. lim f(x) I-+2 e. lim f(x) I-+2+ f. lim f (x) I-+23. Use Figure 1.124 to find each of the following or explain why they don't exist. a. f(-2) Answer b. f(0 ] > Answer . lim f(x) 1 1 4 > Answer d. lim f(x) -2 > Answer e. lim f(x) I + 2 > Answer f. lim f(x) Answer g. lim f(x) Answer h. lim f(x) I 4- > Answer f (x TA X -2+ Figure 1.1244. Use Figure 1.125 to find each of the following or explain why they don't exist. a. f(0) b. f(4) c. lim f(x) d. lim f(x) I + 2+ e. lim f(I) I + 2 f. lim f(x) g. lim f(x) h. lim f(x) I 12+ i. lim f(x) j. lim f(x) X f (xx)5. Use Figure 1.126 to estimate the following limits. a. lim f(x) I-100 > Answer Solution b. lim f(x) I *-00 > Answer (> Solution 5- f ( x ) #+ 8 Figure 1.126In Exercises 6-8, calculate the limit using the limit properties and lim f(x) =7, limg (@) = -4, limh (@) = I +2 6. lim (f(x)-2h (x) ) 7. lim(g(x) )2 1 12 Answer f (x) 8. lim 1 12g (2) . h(x)\f\f\fFor the graph of the function f shown below, find the left-hand limit: lim f(a). 1 -3 -2 -1 1 2 3 X O a. lim f(x) = 1 O b. lim f(a) does not exist (DNE) O c. lim f(x) = -1 O d. lim f(x) = 2\faC What is the value of lim O a. lim = 1 O b. lim does not exist (DNE) O C. lim =-1 O d. lim = 0Find the value of k so that the function shown below is continuous on any interval: kx if 0