lim x + sinx :- 2VĢ.2.46: Find the limits in Exercises 37-46. lim sinx x~oo lxJĢ.2.44: Find the limits in Exercises 37-46. lim - x_-oo x + 1Ģ.2.42: Find the limits in Exercises 37-46. un 3x_-oo 3xĢ.2.40: Find the limits in Exercises 37-46.Ģ.2.41: Find the limits in Exercises 37-46. L Use the Intermediate Value Theorem to s.Ģ.2.37: Find the limits in Exercises 37-46.Ģ.2.38: Find the limits in Exercises 37-46. L Use the Intermediate Value Theorem to show t.Ģ.2.36: 1.otf(6) = II' - 2IJ + 2.
Ģ.2.30: Explain why the function f(x) = sin(l/x) has no continuous extensio.Ģ.2.31: In Exercises 31-34, graph the function to see whether it appears to.Ģ.2.32: In Exercises 31-34, graph the function to see whether it appears to.Ģ.2.33: In Exercises 31-34, graph the function to see whether it appears to.Ģ.2.34: In Exercises 31-34, graph the function to see whether it appears to.Ģ.2.35: 1.otf(x) = x3 - x-I.
Ģ.2.5: In Exercises 5 and 6, f"md the value that lim~og(x) must have if th.Ģ.2.6: In Exercises 5 and 6, f"md the value that lim~og(x) must have if th.Ģ.2.7: On what intervals are the following functions continuous? f(x) ~ XI.Ģ.2.8: On what intervals are the following functions continuous? f(x) ~ ta.Ģ.2.9: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.10: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.11: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.12: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.13: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.14: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.15: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.16: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.17: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.18: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.19: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.20: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.21: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.22: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.23: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.24: In Exercises 9-24, f"md the !intit or explain why it does not exist.Ģ.2.25: In Exercises 25-28, fmd the limit of g(x) as x approaches the indic.Ģ.2.26: In Exercises 25-28, fmd the limit of g(x) as x approaches the indic.Ģ.2.27: In Exercises 25-28, fmd the limit of g(x) as x approaches the indic.Ģ.2.28: In Exercises 25-28, fmd the limit of g(x) as x approaches the indic.Ģ.2.29: Can f(x) = x(x2 - 1)/ Ix2 - II be extended to be continuous at x =.
2.2.1: Graph the function f(x) = -~: I I, -x, I, x:5 -1 -I < x < 0 x=O O T.Ģ.2.2: Repeat the instructions of Exercise I for 1 0, f(x) = I/x, 0, I, x.Ģ.2.3: Suppose that f(l) and g(1) are defined for all 1 and that lim.Ģ.2.4: Suppose the functions f(x) and g(x) are def"med for all x and that.
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