Tan n, even n. Example 2
(eVideo)
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Published
[Place of publication not identified] : KM Media, [2014].
Format
eVideo
Language
English
Notes
General Note
Streaming video file encoded with permission for digital streaming by Films Media Group on April 25, 2015.
General Note
Title from distributor's description (Films Media Group, November 04, 2015).
Description
There's a trick to integrating the product of a higher-degree tangent function and a higher-degree secant function. This is an example in which the power of the secant function is even. To use this method, the power of the tangent function can be even or odd.
Target Audience
9-12.
Language
Closed-captioned.
Local note
InfoBase Learning,Films on Demand: Master Academic Collection - US
Citations
APA Citation, 7th Edition (style guide)
(2014). Tan n, even n . KM Media.
Chicago / Turabian - Author Date Citation, 17th Edition (style guide)2014. Tan N, Even N. [Place of publication not identified]: KM Media.
Chicago / Turabian - Humanities (Notes and Bibliography) Citation, 17th Edition (style guide)Tan N, Even N [Place of publication not identified]: KM Media, 2014.
Harvard Citation (style guide)(2014). Tan n, even n. [Place of publication not identified]: KM Media.
MLA Citation, 9th Edition (style guide)Tan N, Even N KM Media, 2014.
Note! Citations contain only title, author, edition, publisher, and year published. Citations should be used as a guideline and should be double checked for accuracy. Citation formats are based on standards as of August 2021.
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Grouped Work ID
103e0901-767e-8702-b3d8-d4b620fa8a68-eng
Grouping Information
Grouped Work ID | 103e0901-767e-8702-b3d8-d4b620fa8a68-eng |
---|---|
Full title | tan n even n example 2 |
Author | films media group |
Grouping Category | movie |
Last Update | 2024-08-18 06:56:03AM |
Last Indexed | 2025-02-11 02:02:49AM |
Book Cover Information
Image Source | default |
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First Loaded | Sep 26, 2024 |
Last Used | Sep 26, 2024 |
Marc Record
First Detected | Aug 13, 2024 02:33:23 PM |
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Last File Modification Time | Aug 13, 2024 02:33:23 PM |
MARC Record
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505 | 0 | 0 | |t Tan^m sec^n^ even n^ Example 2: Calculus-Integrals: Trigonometric Integrals|g (5:16). |
520 | |a There's a trick to integrating the product of a higher-degree tangent function and a higher-degree secant function. This is an example in which the power of the secant function is even. To use this method, the power of the tangent function can be even or odd. | ||
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