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CALCULUS I MAT 301-5002

Fall 2021 BMCC Prof. Dr. Ivan Retamoso

  • Class Info
    • Instructor
    • Schedule
    • Syllabus
  • Course Materials
    • Textbook
    • Worksheets
    • Lecture Notes
    • Review for Exams
    • Useful Links
    • Useful Sheets (Formulas)
    • Free Online Tutoring at BMCC
  • HOMEWORK
    • WeBWorK Login
    • WeBWorK Entering Answers
  • DESMOS
    • Scientific Calculator
    • Graphing Calculator
    • DESMOS Activity 1
    • DESMOS Activity 2
    • DESMOS Activity 3
  • Recorded Lectures
  • Videos
    • Computation of Limits
    • Chain Rule
    • Derivative using the definition via Limits
    • Derivative and the shape of a graph
    • Mean Value Theorem
    • Limits at Infinity
    • Maxima and Minima
    • Optimization
    • Related Rates
  • Calendar

Worksheets

Finding Limit from Graph

Approximating Limit from Table

Infinite Limits

Finding Limit Algebraically

Limits of Trigonometric Functions

Continuity

Intermediate Value Theorem

Tangent Line and the Derivative at a Point

Differentiation Rules

The Product and Quotient Rules

Derivatives as Rates of Change

Derivative of Trigonometric Functions

Higher Order Derivatives

The Chain Rule

Derivatives of Inverse Functions

Implicit Differentiation

Derivative of the Natural Exponential Function

Derivative of the Natural Logarithmic Function

Derivative of Exponential and Logarithmic Functions

Related Rates

Linear Approximations and Differentials

Critical Points

Finding Absolute Maximum and Absolute Minimum

The Mean Value Theorem

Increasing and Decreasing Functions

Finding the Extreme Values of a Function

Concavity from Graph

Concavity over Intervals

Concavity and Inflection Points

Limits at Infinity 1

Limits at Infinity 2

Horizontal Asymptotes

Slant Asymptotes

Optimization Problems 1

Optimization Problems 2

L’Hopital’s Rule Part 1

L’Hopital’s Rule Part 2

Newton’s Method

Antiderivatives

Initial Value Problems

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Welcome to the BMCC OpenLab!

 

BMCC’s OpenLab is an online platform where the College’s students, faculty and staff can come together to learn, work, play and share ideas.

Support

Help | Contact the OpenLab | Terms of Use | Privacy Policy |  Credits Please use the above links if you need more help in using the OpenLab.

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