# All Educational Materials for Ben Miquel

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## appm1350summer2017exam3_0

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On the front of your bluebook, please write: a grading key, your name, student id, your lecture number, and instructor. This exam is worth 100 points a

View Document## appm1350spring2016exam2

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Instructions: books, notes, and electronic devices are not permitted. Write (1) your name, (2) 1350/exam 2, (3) lecture number/instructor name and (4)

View Document## appm1350fall2016exam1_sol

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Explain how each x-value fails to satisfy the de nition of continuity. Be speci c and provide details in your answer. Solution: (a) (2 pts) 2 (b) (2 pt

View Document## appm1350spring2013exam2_sol

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Spring 2013 (b) on what intervals is f increasing? decreasing: (15 points) (a) find the linearization of f (x) = 4 1 x at x = 0. (b) use the linearizat

View Document## archive_appm1350fall2018exam1_sol

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Hw 1 #1) (c) you see a bear cub in a tree on campus. Your distance from the tree is 100 ft. The angle between the ground and a straight line from your

View Document## appm1350spring2018examfinal_sol

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Spring 2018: (a)(13pts) (i) what is the domain of g(x) = Give your answer in interval notation. (ii) find all horizontal asymptotes of g(x), justify yo

View Document## appm1350spring2017exam2

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Instructions: books, notes, and electronic devices are not permitted. Write (1) your full name, (2) 1350/exam 2, (3) lecture number/instructor name and

View Document## appm1350spring2017exam1_sol

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Spring 2017: (30 pts) consider the function f (x) = 6x + 1 5 x 4 (a)(10 pts) give the domain of the function y = 1/f (x) in interval notation. (b)(10 p

View Document## appm1350fall2017exam2_sol

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Fall 2017: (28 pts) the following problems are not related. (a) let y = cos4(cid:0)3u2(cid:1). Find dy/du. (b) let x y + 4 = y2 42. Find dy/dx at the p

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## appm1350summer2017exam3_0

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On the front of your bluebook, please write: a grading key, your name, student id, your lecture number, and instructor. This exam is worth 100 points a

View Document## appm1350spring2016exam2

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Instructions: books, notes, and electronic devices are not permitted. Write (1) your name, (2) 1350/exam 2, (3) lecture number/instructor name and (4)

View Document## appm1350fall2016exam1_sol

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Explain how each x-value fails to satisfy the de nition of continuity. Be speci c and provide details in your answer. Solution: (a) (2 pts) 2 (b) (2 pt

View Document## appm1350spring2013exam2_sol

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Spring 2013 (b) on what intervals is f increasing? decreasing: (15 points) (a) find the linearization of f (x) = 4 1 x at x = 0. (b) use the linearizat

View Document## archive_appm1350fall2018exam1_sol

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Hw 1 #1) (c) you see a bear cub in a tree on campus. Your distance from the tree is 100 ft. The angle between the ground and a straight line from your

View Document## appm1350spring2018examfinal_sol

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Spring 2018: (a)(13pts) (i) what is the domain of g(x) = Give your answer in interval notation. (ii) find all horizontal asymptotes of g(x), justify yo

View Document## appm1350spring2017exam2

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Instructions: books, notes, and electronic devices are not permitted. Write (1) your full name, (2) 1350/exam 2, (3) lecture number/instructor name and

View Document## appm1350spring2017exam1_sol

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Spring 2017: (30 pts) consider the function f (x) = 6x + 1 5 x 4 (a)(10 pts) give the domain of the function y = 1/f (x) in interval notation. (b)(10 p

View Document## appm1350fall2017exam2_sol

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Fall 2017: (28 pts) the following problems are not related. (a) let y = cos4(cid:0)3u2(cid:1). Find dy/du. (b) let x y + 4 = y2 42. Find dy/dx at the p

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## archive_appm1350summer2018examfinal_sol

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Summer 2018: [30 pts] let f (x) = ex. 4 ex (a) find all asymptotes, if any, of the graph of f (x). Full justi cation requires the appropriate use of li

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## examf_f15_1350_solutions

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Fall 2015: evaluate the following limits. (a) (6 pts) lim. /2 sin(3 ) (c) (6 pts) lim x 0|x| cos(1/x) (b) (6 pts) lim x /4. 1 tan x sin x cos x (d) (8

View Document## archive_appm1350summer2018examfinal_sol

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Summer 2018: [30 pts] let f (x) = ex. 4 ex (a) find all asymptotes, if any, of the graph of f (x). Full justi cation requires the appropriate use of li

View Document## archive_appm1350summer2018examfinal

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On the front of your bluebook, please write: a grading key, your name, student id, your lecture number and instructor. This exam is worth 150 points an

View Document## archive_appm1350summer2018exam3_sol

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Write your answer using interval notation. (k) [3 pts] find all in ection points of f (x), if it pos- (f) [2 pts] find f (x). Check your answer very ca

View Document## archive_appm1350summer2018exam3

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On the front of your bluebook, please write: a grading key, your name, student id, your lecture number and instructor. This exam is worth 100 points an

View Document## archive_appm1350summer2018exam2_sol

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Summer 2018: [30 pts] for the given function, nd the indicated derivative. Simplify your nal answers, writing them without negative exponents: p(t) = S

View Document## archive_appm1350summer2018exam2

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On the front of your bluebook, please write: a grading key, your name, student id, your lecture number and instructor. This exam is worth 100 points an

View Document## archive_appm1350summer2018exam1_sol

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Summer 2018: let f (x) = 2 + Justify your answer using limits. (c) [9 pts] find the asymptotes of f . 2 2x (x 1)(x 4) The denominator vanishes if x = 1

View Document## archive_appm1350summer2018exam1

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On the front of your bluebook, please write: a grading key, your name, student id, your lecture number and instructor. This exam is worth 100 points an

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