'Arc length ' diaporamas de présentation

Splash Screen

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The Circle

The Circle. Length of Arc in a Circles . Area of a Sector in a Circle. Mix Problems including Angles. Symmetry in a Circle. Diameter & Right Angle in a Circle. Semi-Circle & Right Angle in a Circle. Tangent & Right Angle in a Circle. Summary of Circle Chapter. Starter Questions.

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Chapter 8 Rotational Motion

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Chapter 8 Rotational Kinematics

Chapter 8 Rotational Kinematics. 8.1. Rotational Motion and Angular Displacement . Axis of Rotation . When an object rotates, points on the object, such as A , B , or C , move on circular paths. The centers of the circles form a line that is the axis of rotation. Angular Displacement.

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Unit 14 Volume, Sectors and Arcs

Unit 14 Volume, Sectors and Arcs. Unit 14 Volume, Sectors and Arcs. Volume of Cube, Cuboid, Cylinder and Triangular Prism. Cube. Volume = a 3. Cuboid. Volume = abc. Cylinder. Volume = ? r 2 h. Triangular Prism. Volume = Al. Volume =. Problem Set & Answers

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The Cardioid

The Cardioid. DESCRIPTION:.

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Rotation of a Rigid Body (Chapter 10)

Rotation of a Rigid Body (Chapter 10). Each particle travels in a circle. The speeds of the particles differ, but each one completes a full revolution in the same time. We describe the rotational motion using angle , angular velocity , and angular acceleration:.

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AS Core 2 Trigonometry

AS Core 2 Trigonometry. Created by : Ali V Ali. Measuring Angles : In Degrees or Radians. ?. 360 o. The angle, ?, can be measured in degrees. This represents the turn required to move from one line to the other in the direction shown.

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MATHS

MATHS. P R O J E C T. KEY FOR TRIGONOMETRIC FUNCTIONS. INTRODUCTION ANGLES DEGREE MEASURE RADIAN FORMULAS. INTRODUCTION. THE WORD TRIGONOMETRY IS DERIVED FROM THE GREEK WORDS TRIGON AND METRON AND IT MEANS MEASURING THE SIDES OF A TRIANGLE.

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Arc Length and Surfaces of Revolution

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Intermediate Math

Intermediate Math. Parametric Equations Local Coordinate Systems Curvature Splines. Parametric Equations (1). We are used to seeing an equation of a curve defined by expressing one variable as a function of the other. Ex. y= f(x) Ex. y=

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Hyperbolic & Inverse Hyperbolic Functions

Hyperbolic & Inverse Hyperbolic Functions. Lesson 7.8. Catenary Curve. The curve formed by a hanging cable is called a catenary They behave similar to trig functions They are related to the hyperbola in similar manner as trig functions to the circle Thus are called hyperbolic functions.

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Arc Length and Surface Area

Arc Length and Surface Area. Lesson 10.8. The Sequel. Using Parametric Equations. Recall formula for arc length If x = f(t) and y = g(t) it can be shown that. Example. Given x = sin t, y = cos t What is the arc length from t = 0 to t = 2 ? Determine dx/dt and dy/dt

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Rotational motion, Angular displacement, angular velocity, angular acceleration Rotational energy Moment of Inert

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Rotational motion, Angular displacement, angular velocity, angular acceleration Rotational energy Moment of Inert

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Chapter 4-2: Lengths of Arcs and Areas of Sectors

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6.7 Circumference & Arc Length

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Serret-Frenet Equations

Serret-Frenet Equations. Greg Angelides December 6, 2006 Math Methods and Modeling. Serret-Frenet Equations. Given curve parameterized by arc length s Tangent vector = Normal vector = Binormal vector = X Curvature =

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Physics 101: Lecture 16 Rotational Kinematics

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