MAT 137Y: Calculus with proofs Test 1 - Part B - Version 1.(a)Let gbe a function with domain R. Write the formal de nition of lim x!1 g(x) = 1. (b)Prove that lim x!1 3 p x 5 = 1: Write a proof directly from the formal de nition of limit. Do not use any of the limit laws or any other theorems. Solutions: (a)The standard de nition is Some of these solutions omit some details that you will be required to show on a homework assignment, a quiz, and an exam. These details were omitted in some of these solutions for sake of brevity. You should consult the homework solutions in your respective courses to get a sense of the amount of detail you should provide in your solutions.

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    Calculus II Math 142 Fall 2008 Professor Ben Richert Exam 2 Solutions A few integrals: Z sec3(u) du= 1 2 tan(u)sec(u) + 1 2 (1) lnjsec(u) + tan(u)j+ C Z p 2au u2 u du= p 2au u2 + acos 1 a u a (2) + C Z p a+ bu u du= 2 p a+ bu+ p aln p ... Comparison Test that Z 1 1 1 + sin2(ecosx) p x dxdiverges. Problem 5. (15pts) Use the trapezoidal rule to ...

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    Calculus II Math 142 Fall 2008 Professor Ben Richert Exam 2 Solutions A few integrals: Z ... Comparison Test that Z 1 1 1 + sin2(ecosx) p x dxdiverges. Problem 5 ... Chapter 0 Revision 0.1 Exponents Definition (1) Let n be a positive integer and let a be a real number. We define an to be the real number given by an = a| a{z}a n factors (2) Let n be a negative integer n, that is, n = k where k is a positive integer, and let a be a real number

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