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Derivation of the Triangle Area Formula
Trigonometry Alternate Formula for the Area of a Triangle
Derive and apply area equals half the product of two sides and the sine of the included angle.
Concept
Finding the Area of an Oblique Triangle using the Law of Sines - Example 1
Finding the Area of an Oblique Triangle using the Law of Sines - Example 1 Video
Find the area of an oblique triangle given one angle and two sides
Created by: CK-12 Subject: Trigonometry Difficulty level: Basic
Video
Finding the Area of an Oblique Triangle using the Law of Sines - Example 2
Finding the Area of an Oblique Triangle using the Law of Sines - Example 2 Video
Word Problems - Find the distance
Created by: CK-12 Subject: Trigonometry Difficulty level: Basic
Video
Finding the Area of an Oblique Triangle using the Law of Sines - Overview
Finding the Area of an Oblique Triangle using the Law of Sines - Overview Video
Overview
Created by: CK-12 Subject: Trigonometry Difficulty level: Basic
Video
Example: Determine the Area of a Triangle Using the Sine Function
Example: Determine the Area of a Triangle Using the Sine Function Video
Shows an example of determining the area of a triangle by using the sine function.
Created by: CK-12 Subject: Trigonometry Difficulty level: At Grade
Video
Derivation of the Triangle Area Formula
Derivation of the Triangle Area Formula Read
Determine an alternate formula for a triangle's area
Grade: 10, 11, 12
Created by: CK-12 Difficulty level: At Grade
Read
Area of a Triangle
Area of a Triangle Read
This lesson covers how to find the area of a triangle using sine.
Grade: 11, 12
Created by: CK-12 Subject: Algebra, Trigonometry Difficulty level: At Grade
Read
Area of a Triangle
Area of a Triangle Read
This lesson covers how to find the area of a triangle using sine.
Grade: 10, 11, 12
Created by: CK-12 Subject: Algebra, Trigonometry Difficulty level: At Grade
Read
Derivation of the Triangle Area Formula Practice
Derivation of the Triangle Area Formula Practice Assessments
Practice Derivation of the Triangle Area Formula questions
Created by: CK-12 Subject: Trigonometry Difficulty level: At Grade
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