Chapter 1: Q. 7 (page 148)
Determine which of the given forms are indeterminate. For each form that is not indeterminate, describe the behavior of a limit of that form.
.
Short Answer
is the indeterminate form.
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Chapter 1: Q. 7 (page 148)
Determine which of the given forms are indeterminate. For each form that is not indeterminate, describe the behavior of a limit of that form.
.
is the indeterminate form.
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For each functionf graphed in Exercises23–26, describe the intervals on whichf is continuous. For each discontinuity off, describe the type of discontinuity and any one-sided continuity. Justify your answers about discontinuities with limit statements.

For each limit in Exercises 33–38, either use continuity to calculate the limit or explain why Theorem 1.16 does not apply.
State what it means for a functionf to be continuous at a point x = c, in terms of the delta–epsilon definition of limit.
Write a delta–epsilon proof that proves that f is continuous on its domain. In each case, you will need to assume that δ is less than or equal to 1.
For each limit statement in Exercises , use algebra to find or in terms of or , according to the appropriate formal limit definition.
, findin terms of.
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