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MATH 220 (0411 0431 0441 0451), Fall 2012 Elementary Calculus I Instructor: Dr. Abner J. Salgado (Abner math.UMD.edu) http://www.math.umd.edu/abnersg Office: 4112 Math Building. Tel: (301)4055079
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Start by reviewing the basic principles of algebra and trigonometry.
02
Familiarize yourself with the different types of functions, such as linear, quadratic, exponential, and logarithmic functions.
03
Understand the concept of limits and how to find them algebraically and graphically.
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Learn about derivatives and how to find them using various differentiation rules.
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Practice solving different types of calculus problems, including finding the derivatives of functions, determining extreme values, and solving optimization problems.
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Study the fundamental theorem of calculus and how to use it to evaluate definite integrals.
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Practice solving integral problems, including finding areas between curves and volumes of solids of revolution.
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Review and consolidate your understanding of the concepts and principles through regular practice and working through calculus problems.

Who needs elementary calculus i?

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Elementary calculus (Calculus I) is typically taken by students studying in fields such as mathematics, engineering, physics, economics, computer science, and other sciences.
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Elementary calculus helps develop critical thinking, problem-solving, and analytical skills, which are valuable in various industries and disciplines.
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It also serves as a prerequisite for more advanced calculus courses and other higher-level math courses.
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Elementary calculus i is an introductory course in calculus that covers basic concepts such as limits, derivatives, and integrals.
Students who are pursuing a degree in mathematics, science, engineering, or any field that requires a strong foundation in calculus may be required to take elementary calculus i.
To fill out elementary calculus i, students must attend lectures, complete homework assignments, participate in class discussions, and take exams.
The purpose of elementary calculus i is to introduce students to the fundamental principles of calculus and prepare them for more advanced courses in the subject.
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