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Solving this system of algebraic equations we obtain b. a 13. 2 Since f 3x2 1 and g 6x 2y we have Lagrange s equations 3x2 6x 1 2y 4 3x2 y 2. 13. 2 Use Lagrange multipliers to find the maximum and minimum values of f x y x3 y subject to the constraint 3x2 y 2 4 if such values exist. 13. 3 Students are asked to find the global maximum of f x y x2 y subject to the constraint g x y x2 2xy y 2 9. 1 To find critical points we equate partial derivatives of S a b to zero a b a b 2 9 9a b 5 0 or...
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Step 1: Begin by reviewing the course syllabus and any accompanying materials provided by the instructor.
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Step 2: Familiarize yourself with the basic concepts and principles of calculus, such as limits, derivatives, and integrals.
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Step 3: Attend all lectures and take thorough notes, paying attention to any specific instructions or examples given by the instructor.
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Step 4: Complete assigned readings and practice problems to reinforce your understanding of the material.
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Step 9: Prepare well for exams by practicing past exams, solving additional problems, and seeking clarification on any doubts.
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Step 10: Stay motivated and persistent, as mastering calculus requires consistent effort and dedication.

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MTH 243 Calculus is a course designed to introduce students to the basic concepts of calculus.
Students who are pursuing a degree that requires calculus as a prerequisite are required to take MTH 243 Calculus.
Students must attend class, complete assignments, and study the course material to successfully fill out MTH 243 Calculus.
The purpose of MTH 243 Calculus is to provide students with the necessary foundation in calculus to succeed in higher level math courses and other related fields.
Students must report their grades, attendance, and any additional course requirements on MTH 243 Calculus.
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