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First Year University Calculus: Partial Derivatives, Max/Min

Detailed solutions with clear explanations for math assignments of first year university
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Last updated 1/2016
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  • 32 mins on-demand video
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The current course takes you through 12 sample questions along with step-by-step solution for each question. It will take about half an hour to finish this course. The topics covered in this course are focused on computing partial derivatives, first and higher order partial derivatives, finding critical points, and determine their types (using second derivative test). By the end of this tutorial, you will be able to compute first and higher order partial derivatives, use Clairaut’s theorem, identify and classify critical points, find maxima and minima and saddle points for functions of several variables. This will provide you with the skill set and confidence that you need for your exam.

Who is the target audience?
  • Any first year university student
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What Will I Learn?
Partial derivatives
First and higher order derivatives
Clairaut’s theorem
Finding critical points
Finding maximum, minimum, and saddle points
View Curriculum
  • Basic knowledge of functions
  • Basic knowledge of derivatives
  • Basic knowledge of critical points
Curriculum For This Course
Expand All 13 Lectures Collapse All 13 Lectures 31:39
First Year University Calculus: Partial Derivatives, Max/Min
13 Lectures 31:39

Critical points

Critical points types-1

Partial derivatives-3

Partial derivatives-4

Max/Min problems-1

Max/Min problems-2

Clairaut's theorem

Partial derivative interpretation

Critical point types-2
About the Instructor
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We are a group of university graduates who all have done graduate studies in highly prestigious Canadian universities and are passionate to help students throughout their course work. Our members have either successfully passed the courses that are provided on our website or they have marked exams for the respective course. They know the course inside out and would like to make you have that understanding as well via pseudo-homework sample questions.

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