'Adjacent side' presentation slideshows

Vectors

Vectors. Vector Operations Components Inclined Planes Equilibrium. 2-D Force & Motion Problems Trig Applications Relative Velocities Free Body Diagrams. Vector Addition. Tip to tail method Parallelogram method.

1.17k views • 88 slides

Vectors

Vectors. Vector Operations Components Inclined Planes Equilibrium. 2-D Force & Motion Problems Trig Applications Relative Velocities Free Body Diagrams. Vector Addition. Tip to tail method Parallelogram method.

1.35k views • 88 slides

848 views • 60 slides

4-1

4-1. Triangles and Angles. Holt Geometry. Warm Up. Lesson Presentation. Lesson Quiz. 4 .1 Triangles and Angles. Warm Up Classify each angle as acute, obtuse, or right. 1. 2. 3. 4. If the perimeter is 47, find x and the lengths of the three sides. right. acute. obtuse.

707 views • 57 slides

8-2

8-2. Trigonometric Ratios. Warm Up. Lesson Presentation. Lesson Quiz. Holt Geometry. Warm Up Write each fraction as a decimal rounded to the nearest hundredth. 1. 2. Solve each equation. 3. 4. 0.67. 0.29. x = 7.25. x = 7.99. Objectives.

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415 views • 30 slides

3.2a: Right Triangle Trigonometry

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Geometry

Geometry. 8.7 Applications of Right Triangle Trigonometry. Vocab.

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Right Triangle in Real-Life An Application to Right Triangle Trigonometry

Right Triangle in Real-Life An Application to Right Triangle Trigonometry. Introduction. Objective: Solve real life situation problems using Right Triangle Trigonometry. Duration/Mode: 45mins/Student-centered Instructions:

1.87k views • 14 slides

Warm-UP

Warm-UP. What does SOH CAH TOA stand for? Sin ? = Cos ? = Tan ? = 2. Find the sine cosine and tangent of the acute angles. Round the decimal to four places. Challenge Question! Can the sine, cosine or tangent of a triangle be greater than 1? Why or Why not?

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Unit 34

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Vectors

Vectors. Vectors in one dimension Vectors in two dimensions Vector resolution & addition. Vectors in 1 dimension.

396 views • 9 slides

3-5 Parallel Lines and Triangles

3-5 Parallel Lines and Triangles. Classification by Sides (NOT in the book!). Equilateral Triangle. Isosceles Triangle. 3 congruent sides. 2 congruent sides. Scalene Triangle. No congruent sides. Classification by Angles (NOT in the book!). Acute Triangle. Equiangular Triangle.

207 views • 9 slides

Making the Tangram

Making the Tangram. Start by making a square piece of paper. To start making the square, fold one corner of a piece of paper over to the adjacent side. To finish making the square, cut off the small rectangle, forming a square.

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Geometry

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Appendix B

Appendix B. Trigonometry Review. Trigonometric Identities. Hopefully, you remember these from last year (you were required to memorize ten of them) plus SOH CAH TOA.

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A = Cos o x H

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Use the triangle to find sin T , cos T , sin G , and cos G . Write your answer in simplest terms.

opposite hypotenuse. 12 20. 3 5. sin T =. =. =. adjacent hypotenuse. 16 20. 4 5. cos T =. =. =. opposite hypotenuse. 16 20. 4 5. sin G =. =. =. adjacent hypotenuse. 12 20. 3 5. cos G =. =. =. Sine and Cosine Ratios. LESSON 8-4.

239 views • 4 slides

#14

. #14. ~. Name :. Period:. Use the diagram to the right to answer questions 1 and 2. Which of the following pairs represent corresponding angles : 1 and ? 3 , ? 8 and ? 5, ? 4 and ? 7, ? 5 and ? 6 (circle one). # 1. 5. 1. 6. 2.

166 views • 2 slides

The Law

The Law. of SINES. The Law of SINES. For any triangle (right, acute or obtuse), you may use the following formula to solve for missing sides or angles:. Use Law of SINES when . you have 3 dimensions of any triangle and you need to find the one or more of the other dimensions

144 views • 0 slides