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  1. 3 days ago · Amazing lecture by the GOAT Prof. Gilbert Strang. I am highly indebted to his lectures on linear algebra and is always a refresher whenever I watch it again. I am highly indebted to his lectures on linear algebra and is always a refresher whenever I watch it again.

  2. 3 days ago · Gilbert Strang has taught this material to thousands of engineers and scientists (and many more on MIT's OpenCourseWare 18.085-6). The book is solution-based and not formula-based: it integrates analysis and algorithms and MATLAB codes to explain each topic as effectively as possible.

  3. 4 days ago · First course in a two-semester sequence in the techniques of calculus, with an emphasis on how they are applied to technology. Topics include limits, continuity, first and second derivatives, definite and indefinite integrals, and applications of these concepts. Understand basic properties of circles, ellipses, and parabolas.

  4. 5 days ago · Add to Portfolio (opens a new window) MAT-2410 Calculus I. 4 Credits First course in a three-semester sequence of university-level calculus for a variety of majors including, but not exclusive to, science, engineering, and mathematics. It provides an introduction to single variable calculus; study of limits, continuity, differentiation and its ...

  5. 3 days ago · This text was designed to develop students’ conceptual knowledge, problem solving abilities and skills that are foundational for success in calculus. The text and course materials are organized into eight modules. As students read the text they encounter conceptual explanations and questions, and many engaging examples.

  6. 4 days ago · MAT 201 - Calculus 1. A course designed for students majoring in mathematics, science or engineering. The theory of calculus, as well as problem solving and applications, is stressed. Topics include: algebraic functions; exponential and logarithmic functions; trigonometric and inverse trigonometric functions; hyperbolic and inverse hyperbolic ...

  7. 5 days ago · 3 units Introduction to calculus including limits, continuity, differentiation, applications and introduction to integration. Graphical, algebraic and numerical methods of solving problems.

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