Calculus II
Course Code: MATHS 102
Course Description :
Applications of definite integrals, including areas, volumes and surface areas of solids of revolution, arc length and centroids. Transcendental functions, indeterminate form and L’Hopital’s Rule. Techniques of integration and improper integrals. Infinite series, power series. Maclaurin and Taylor Theorem.
Duration :
16 Weeks
Mode of Delivery :
Interactive Live Online Sessions
Lectures :
Number of Lectures Per Month : 8 Lectures
Number of Tutorials Per Month : 2 Tutorials (Including Revision Classes for Midterm and Final Exams)
Andy Joshua
Aerospace Technology
Number of Classes
Lectures
8
Number of Classes
Tutorial
2
Per Month
Total Classes
10
Price Per Month
Group Classes
25
BD
Price Per Month
Private
40
BD
Module Learning Outcomes
By the end of this course, students should be able to
- Differentiate between trigonometric, hyperbolic, exponential, and logarithmic functions.
- Apply the concepts of trigonometric, hyperbolic, exponential, and logarithmic functions to solve real-life engineering problems.
- Understand the concept of limits and analyze what these limits represent.
- Apply the necessary methods to mathematically calculate the limits of functions.
- Relate the concept of integration to the area problem and the fundamental theorem of calculus.
- Use the standard integration formulas and other integration methods such as integration by substitution, by parts, by partial fractions, by trigonometric substitution, or by numerical integration to solve integration problems.
- Understand basic geometric concepts such as area, volume, the length of a curve, and the centroids of objects in terms of integration.
- Understand basic physics concepts such as rectilinear motion, work, moments, center of gravity, fluid pressure, and fluid force in terms of integration.
- Understand the basic theory of sequences and series
- Assess the properties of infinite series
- Evaluate different infinite series, alternating series, and power series.
Course Outline
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