Updating search results...

Search Resources

6 Results

View
Selected filters:
  • tangent
Calculus I Course Content
Conditional Remix & Share Permitted
CC BY-NC
Rating
0.0 stars

The Calculus I course was developed through the Ohio Department of Higher Education OER Innovation Grant. This work was completed and the course was posted in February 2019. The course is part of the Ohio Transfer Module and is also named TMM005. For more information about credit transfer between Ohio colleges and universities, please visit: www.ohiohighered.org/transfer.Team LeadJim Fowler                                         Ohio State UniversityRita Ralph                                         Columbus State Community CollegeContent ContributorsNela Lakos                                       Ohio State UniversityBart Snapp                                       Ohio State UniversityJames Talamo                                  Ohio State UniversityXiang Yan                                         Edison State Community CollegeLibrarianDaniel Dotson                                    Ohio State University                     Review TeamThomas Needham                             Ohio State UniversityCarl Stitz                                            Lakeland Community CollegeSara Rollo                                          North Central State College 

Subject:
Calculus
Mathematics
Material Type:
Full Course
Provider:
Ohio Open Ed Collaborative
Date Added:
11/02/2020
Calculus I Course Content, Definition of the derivative, Definition of the derivative modules
Conditional Remix & Share Permitted
CC BY-NC
Rating
0.0 stars

After completing this section, students should be able to do the following.Use limits to find the slope of the tangent line at a point.Understand the definition of the derivative at a point.Compute the derivative of a function at a point.Estimate the slope of the tangent line graphically.Write the equation of the tangent line to a graph of a function at a given point.Recognize and distinguish between secant and tangent lines.Recognize the the tangent line as a local approximation for a differentiable function near a point.

Subject:
Calculus
Material Type:
Module
Author:
Ohio Open Ed Collaborative
Date Added:
11/02/2020
Pre-Calculus Course Content
Conditional Remix & Share Permitted
CC BY-NC
Rating
0.0 stars

The Pre-Calculus course was developed through the Ohio Department of Higher Education OER Innovation Grant. This work was completed and the course was posted in September 2019. The course is part of the Ohio Transfer Module and is also named TMM002. For more information about credit transfer between Ohio colleges and universities, please visit: www.ohiohighered.org/transfer.Team LeadKameswarrao Casukhela                   Ohio State University LimaContent ContributorsLuiz Felipe Martins                             Cleveland State UniversityIeda Rodrigues                                   Cleveland State UniversityTeri Thomas                                        Stark State CollegeLibrarianDaniel Dotson                                     Ohio State University                     Review TeamAlice Taylor                                        University of Rio GrandeRita Ralph                                          Columbus State Community College

Subject:
Applied Science
Calculus
Education
Mathematics
Physical Science
Material Type:
Full Course
Provider:
Ohio Open Ed Collaborative
Date Added:
11/02/2020
Pre-Calculus Course Content, 10.  Trigonometric Functions, Graphs of Tangent and Cotangent functions
Conditional Remix & Share Permitted
CC BY-NC
Rating
0.0 stars

Tangent and Cotangent Functions - period, phase-shift, periodic functions, asymptotes, sine and cosine functionsTMM 002 PRECALCULUS (Revised March 21, 2017)1. Functions: 1a. Analyze functions. Routine analysis includes discussion of domain, range, zeros, general function behavior (increasing, decreasing, extrema, etc.), as well as periodic characteristics such as period, frequency, phase shift, and amplitude. In addition to performing rote processes, the student can articulate reasons for choosing a particular process, recognize function families and anticipate behavior, and explain the implementation of a process (e.g., why certain real numbers are excluded from the domain of a given function).*

Subject:
Calculus
Higher Education
Mathematics
Trigonometry
Material Type:
Module
Author:
Ohio Open Ed Collaborative
Date Added:
11/02/2020