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Lyryx was an OpenStax Ally for the products listed below. The texts and supplementary resources were provided by OpenStax, and Lyryx provided corresponding online assessment and support. Principles of Accounting, Volume 1: Financial Accounting; Principles of Accounting, Volume 2: Managerial Accounting; Calculus; Introductory Statistics
University Physics, informally known as the Sears & Zemansky, is the name of a two-volume physics textbook written by Hugh Young and Roger Freedman. The first edition of University Physics was published by Mark Zemansky and Francis Sears in 1949. [2] [3] Hugh Young became a coauthor with Sears and Zemansky in 1973.
OpenStax textbooks follow a traditional peer review process aimed at ensuring they meet a high quality standard before publication. Textbooks are developed and peer-reviewed by educators in an attempt to ensure they are readable and accurate, meet the scope and sequence requirements of each course, are supported by instructor ancillaries, and are available with the latest technology-based ...
Connexions, later known as OpenStax CNX [1] was a global repository of educational content provided by volunteers. The open source platform was provided and maintained by OpenStax, which is based at Rice University. The collection was available free of charge, can be remixed and edited, and was available for download in various digital formats. [2]
Calculus is the mathematical study of continuous change, ... [1] It is the "mathematical backbone" for dealing with problems where variables change with time or ...
Meanwhile, calculus, originally called infinitesimal calculus or "the calculus of infinitesimals", is the study of continuous change. Discrete calculus has two entry points, differential calculus and integral calculus. Differential calculus concerns incremental rates of change and the slopes of piece-wise linear curves.
As t goes from 0 to 1, the point follows the part of the circle in the first quadrant from (1, 0) to (0, 1). Finally, as t goes from 1 to +∞, the point follows the part of the circle in the second quadrant from (0, 1) to (−1, 0). Here is another geometric point of view. Draw the unit circle, and let P be the point (−1, 0).
The first part of the theorem, the first fundamental theorem of calculus, states that for a continuous function f, an antiderivative or indefinite integral F can be obtained as the integral of f over an interval with a variable upper bound. [1]