Introduction to Calculus
Coursera Review
Location
Online(Course Link)
Dates
On Demand
Course Categories
Math, Science and Engineering
Certficate
Yes(Course Certificate ($49))
Language
English
Course Fees
FreeNo. of Attendant
Unlimited
Acquired Skills/Covered Subjects
- differential calculus,integral calculus,methodology of tangents and limits
| Provider Name | Coursera |
|---|---|
| Training Areas |
|
| Website | https://coursera.org/ |
| About The Provider |
Coursera is
an American online learning platform founded by Stanford professors Andrew Ng and Daphne Koller that
offers massive open online courses (MOOC),
specializations, and degrees. Coursera works with universities and other organizations to offer online courses, specializations, and degrees in a variety of subjects, such as engineering, humanities, medicine, biology, social sciences, mathematics, business, computer science, digital marketing, data science, and others.
Coursera courses last
approximately four to ten weeks, with one to two hours of video lectures a
week. These courses provide quizzes, weekly exercises, peer-graded assignments,
and sometimes a final project or exam. Courses are also provided
on-demand, in which case users can take their time in completing the course
with all of the material available at once. |
The focus and themes of the Introduction to Calculus course address the most important foundations for applications of mathematics in science, engineering and commerce. The course emphasises the key ideas and historical motivation for calculus, while at the same time striking a balance between theory and application, leading to a mastery of key threshold concepts in foundational mathematics.
Students taking Introduction to Calculus will:
• gain familiarity with key ideas of precalculus, including the manipulation of equations and elementary functions (first two weeks),
• develop fluency with the preliminary methodology of tangents and limits, and the definition of a derivative (third week),
• develop and practice methods of differential calculus with applications (fourth week),
• develop and practice methods of the integral calculus (fifth week).
