Essential Calculus Metric Version 2/e (Custom Solutions) [Stewart] 9786269540648

• Conceptual Exercises: The most important way to foster conceptual understanding is through the problems that the instructor assigns. To that end we have included various types of problems. Some exercise sets begin with requests to explain the meanings of the basic concepts of the section and most exercise sets contain exercises designed to reinforce basic understanding. Other exercises test conceptual understanding through graphs or tables. Many exercises provide a graph to aid in visualization. Another type of exercise uses verbal descriptions to gauge conceptual understanding. We particularly value problems that combine and compare graphical, numerical, and algebraic approaches.
• Graded Exercise Sets: Each exercise set is carefully graded, progressing from basic conceptual exercises, to skill-development and graphical exercises, and then to more challenging exercises that often extend the concepts of the section, draw on concepts from previous sections, or involve applications or proofs.
• Real-World Data: Real-world data provide a tangible way to introduce, motivate, or illustrate the concepts of calculus. As a result, many of the examples and exercises deal with functions defined by such numerical data or graphs. These real-world data have been obtained by contacting companies and government agencies as well as researching on the Internet and in libraries.
• Projects: One way of involving students and making them active learners is to have them work (perhaps in groups) on extended projects that give a feeling of substantial accomplishment when completed. Applied Projects involve applications that are designed to appeal to the imagination of students. Discovery Projects anticipate results to be discussed later or encourage discovery through pattern recognition. Other discovery projects explore aspects of geometry: tetrahedra, hyperspheres, and intersections of three cylinders.

頁數：872
版次：第2版
年份：2022年
規格：平裝/彩色
ISBN：9786269540648

1. FUNCTIONS AND LIMITS.
2. DERIVATIVES.
3. APPLICATION OF DIFFERENTIATION.
4. INTEGRALS.
5. APPLICATIONS OF INTEGRATION.
6. INVERSE FUNCTIONS: EXPONENTIAL, LOGARITHMIC, AND INVERSE TRIGONOMETRIC FUNCTIONS.
7. TECHNIQUES OF INTEGRATION.
8. FURTHER APPLICATIONS OF INTEGRATION.
9. PARAMETRIC EQUATIONS AND POLAR COORDINATES.
10. SEQUENCES, SERIES, AND POWER SERIES.
11. VECTOR AND THE GEOMETRY OF SPACE.
12. PARTIAL DERIVATIVES.
13. MULTIPLE INTEGRALS.