'Radians' diaporamas de présentation

alternating currents & electromagnetic waves

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Welcome to AP Calculus BC !

Instructor: John Havens E-mail: john.havens@cfisd.net Phone: 713-896-3400 Website: www.PigsFlyGuy.com Pick up a Syllabus, an Information Sheet, an Acknowledgement Sheet, and a K-level letter from the table and begin filling them out .

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Radian Measure and Coterminal Angles

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trigonometry

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I want my trig made easy

I want my trig made easy. DO NOW. Solve for p:. Trigonometry. 3 things you need to know Evaluating common angles (the unit circle) Radians Solving for sides of triangles. Evaluating Common Angles. Quadrants. Positive or Negative? All Students Take Chemistry. I. II. sin + cos +

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Introduction

Introduction

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Radians and Degrees

Radians and Degrees. Intro to Calculus March 2010. Wicked Important!.

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Name the quadrant.

Warm UP!. Name the quadrant. . 1. 2. 258?. Determine a positive and negative coterminal angle. 3. 52 ?. 4. -36 ?. Convert from Degrees to Radians or vice versa:. 5. 90 ?. 6. QUIZ 1-1. After the quiz, we will be working on the UNIT CIRCLE (EXCITING!!!!). The Unit Circle.

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Warm-Up

Warm-Up. The infield of a baseball field is a square. The distance from home plate to first base is 90 feet. What is the distance from home plate to second base? What is the distance from third base to first base?

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1-10-19 T1.1c Define Radians & Convert Between Radians and Degrees

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Read : Chapter 9 and Appendix B in Electric Circuits, 8 th Edition by Nilsson

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C2: Chapter 6 Radians

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Radian and Degree Measure

Radian and Degree Measure. 4-1. Angles. Thinking about angles differently: Rotating a ray to create an angle Initial side - where we start Terminal side - where we stop. Angles. Standard Position- the initial side is on the positive side of the x axis with the vertex on the origin

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Angular Motion

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OBJECTIVE 1

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Simple Trig Equations using radians

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Section 5-5: Solving Right Triangles

Section 5-5: Solving Right Triangles. Your calculator can find sine, cosine, and tangent in degrees and radians. sin cos tan We will use their definition to find secant, cosecant, and cotangent .

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Quadrants: Quarters on a coordinate plane.

Terminal side. Initial side. Vertex. Quadrants: Quarters on a coordinate plane. Angle: Two sides joined at a vertex make up an angle ~ Three parts: initial side, terminal side, vertex

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