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...8 Homework Due Friday Apr 3 1. (Ch 4, Question 7.) If E X and if f is a function defined on X, the restriction of f to E is the function h whose domain is E and h(p) = f (p) for p E. Define f, g : R2 R by 0 if (x, y) = (0, 0) f (x, y) = xy 2 if (x, y) = (0, 0) (x2 +y 4 ) g(x, y) = 0 xy 2 (x2 +y 6 ) if (x, y) = (0, 0) if (x, y) = (0, 0) Prove that f is bounded on R2 (Hint: consider (x - y 2 )2 ), g is unbounded in every neighbourhood of (0, 0) and that f is not continuous at (0, 0). Prove however...
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...SYLLABUS * m365C Unique number 58325
Instructor: Dr. Aram Karakhanyan Office: RLM 10.148 Office Hours: TBA Email: aram@math.utexas.edu Lectures: MWF 9:00-10:00 am, RLM 6.114 Textbook: Michael C. Reed, Fundamental Ideas of Analysis Supplementary mater...
...Problem Set 3
M365C (Fall 2006) Due: Friday September 29, 2006 1
1. Consider the alternating harmonic series: 1-
N
1 1 + - . 2 3
(-1)n-1 . Consider also the rearranged series: n n=1 1 1 1 1 1 1 1 1 1+ - + + - + + - + . 3 2 5 7 4 9 11 6 Let its N...
...Problem Set 6
M365C (Fall 2006) Due: Friday October 20, 2006 1
1. Definition Let I R be an interval. Let f : I - R be a R-valued function on I. A sequence of functions { fn : I - R }nN is said to converge uniformly to the function f if for every |...
...Problem Set 1
M365C (Fall 2006) Due: Friday September 8, 2006 1
Instructions: Solve all the following problems. Your solutions will be graded for accuracy, thoroughness, and clarity.
1. Determine whether the sequence { your conclusions.
n2 + n -...
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8 Homework Due Friday Apr 3 1. (Ch 4, Question 7.) If E X and if f is a function defined on X, the restriction of f to E is the function h whose domain is E and h(p) = f (p) for p E. Define f, g : R2 R by 0 if (x, y) = (0, 0) f (x, y) = xy 2 if (x, y) = (0, 0) (x2 +y 4 ) g(x, y) = 0 xy 2 (x2 +y 6 ) if (x, y) = (0, 0) if (x, y) = (0, 0) Prove that f is bounded on R2 (Hint: consider (x - y 2 )2 ), g is unbounded in every neighbourhood of (0, 0) and that f is not continuous at (0, 0). Prove however that the restrictions of both f and g to any straight line in R2 are continuous. (Ch 2. 4, Question 1.) Suppose f : R R satisfies h0 lim [f (x + h) - f (x - h)] = 0 for each x R. Does this imply that f is continuous? 3. (Ch 4, Question 2.) If f : X Y is continuous prove that f (E) f (E) for every E X. Show, by an example, that f (E) can be a proper subset of f (E). 4. (Ch 4, Question 3.) Let f : X R where X is a metric space and f is continuous. Let Z(f ) (the zero set of f ) be {x X | f (x) = 0}. Prove that Z(f ) is closed. 5. (Ch 4, Question 8.) Let E be a bounded subset of R and f : E R be uniformly continuous on E. Show that f (E) is bounded.
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Henry 1 The motivating force of the theory of a Democratic way of life is still a belief that as individuals we live cooperatively, and, to the best of our ability, serve the community in which we live, and that our own success, to be real, must cont...
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