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Differential and Integral Calculus
Queen's University
Verified Notes

Browse the full collection of course materials, past exams, study guides and class notes for MATH 121 - Differential and Integral Calculus at Queen's University verified by our …

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PROFESSORS

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Richard Gottesman

Day,Troy

Ableson,Alan

Richard Gottesman, Kexue Zhang

winter

Verified Documents for Richard Gottesman

Class Notes

Taken by our most diligent verified note takers in class covering the entire semester.

MATH 121 Lecture Notes - Lecture 1: Problem Solving, Peer Instruction, Video Lesson

Note: math workshop @ geoffrey centre, attend once weekly for extra 2-3%, monday/thursday. No tutorials this week - first tutorials are the week of sep

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MATH 121 Lecture Notes - Lecture 2: Related Rates, Unit, Video Lesson

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MATH 121 Lecture Notes - Lecture 3: 32X

Before wednesday: watch vid on unit 2, unit 1 webwork. Professor gottesman"s office hours: jeffery hall 518, m 4:50-5:50 and w 3:50-4:50. Math help res

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MATH 121 Lecture Notes - Lecture 4: 2Pm, Differentiable Function

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MATH 121 Lecture 6: Families of Functions, Taylor Polynomials, L'hopital's rule

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MATH 121 Lecture 7: Identifying types of critical points, first and second derivative tests, global vs local optimization

Formalize the first & second derivative test for identifying local maxima & minima. Study generalized optimization problems related to marginal

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MATH 121 Lecture Notes - Lecture 8: Integral, Unit, Riemann Sum

Determine how to calculate the area described by a fn. Explore the relationship between the definite integral and area. Explore ways to estimate the de

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MATH 121 Lecture 9: Definite integrals in modeling, properties of definite integrals, even and odd functions, fundamental theorem of calculus

Unit 9: definite integral properties, fundamental theorem of calculus. Define odd and even functions, and relationship to integral values. One of the p

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MATH 121 Lecture Notes - Lecture 10: Antiderivative, Unit

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MATH 121 Lecture Notes - Lecture 11: Product Rule

Unit 11 integration by parts, average of a function. Be able to compute a function"s average value. Sadly, many integrals can"t be evaluated with these

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