Section 4.8 Applications and Models

Nov 19, 2014

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Section 4.8 Applications and Models. What you should learn: Solve real-life problems involving right triangles. Solve real-life problems involving directional bearings. Solve real-life problems involving harmonic motion. Trigonometry and Bearings.

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Section 4.8 Applications and Models

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Section 4.8 Applications and Models What you should learn: Solve real-life problems involving right triangles. Solve real-life problems involving directional bearings. Solve real-life problems involving harmonic motion.

Trigonometry and Bearings In surveying and navigation, directions are generally given in terms of bearings.

Graphical Models and Applications

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4.8 Applications and Models using Trigonometry

4.8 Applications and Models using Trigonometry . Given one side and an acute angle of a right triangle . Find the remaining parts of the triangle. . Given one side and an acute angle of a right triangle . Find the remaining parts of the triangle. .

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Math for Liberal Studies. Section 1.1: Paths and Models. Parking Meters. Here is a map of the parking meters in a small neighborhood Our goal is to start at an intersection, check the meters, and return to our starting point… …without retracing our steps!. Solution Attempt #1.

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Section 4.8 - Antiderivatives

Section 4.8 - Antiderivatives. If the following functions represent the derivative of the original function, find the original function. Antiderivative – If F’(x) = f(x) on an interval, then F(x) is the antiderivative of f(x) for every value of x on the interval. .

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Section 4.8 Applications with right Triangles

Section 4.8 Applications with right Triangles. Objective: Solve real world problems with right triangles. Solving Right Triangles. a. a. θ. θ. θ. a. a. a. b. b. a. b. Solving Right Triangles.

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Markov models and applications

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4.8 Exponential and Logarithmic Models

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Section 4.8 Notes

Section 4.8 Notes. Read all of p. 292 until Example 1. Examples. Solve using the quadratic formula. 1. x 2 + 3 x = 2 2. 25 x 2 – 18 x = 12 x – 9 3. - x 2 + 4 x = 5. 1. x 2 + 3 x = 2 Write in standard form. x 2 + 3 x – 2 = 0. a = 1. b = 3. c = -2.

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4.8 Applications

4.8 Applications. Involving right triangles. 4.8 Applications. For this section, 3 angles of a triangle are denoted by the letters A, B, and C (C is the right angle) The sides opposite these angles are a, b, and c (c is the hypotenuse). B. a. c. A. C. b. 4.8 Applications.

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Section 4.8: Solving problems w/ Trig

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Section 4.8 Notes

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Applications and Models

Applications and Models. Objective: To solve a variety of problems using a right triangle. Example 1. Solve the right triangle for all missing sides and angles. Example 1. Solve the right triangle for all missing sides and angles. The angles of the triangle

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Section 4.8 Applications of Logarithmic Functions

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1.8 Applications and Models

1.8 Applications and Models. Solving a Right Triangle. A. c. b. 19.4. 32.2 . C. B. a. Solve. Finding a side of a Right Triangle.

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4.8

4.8. Prove Triangles Congruent by SSS. B. S. T. C. R. A. Side-Side-Side (SSS) Congruence Postulate. If three sides of one triangle are congruent to three sides of a second triangle, then the two triangles are congruent. 4.8. Prove Triangles Congruent by SSS. D. A. E. B. C.

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A3 Section 1.3 Models and Applications

A3 Section 1.3 Models and Applications. Homework: p. 132-133 1-41 odd. Word Problems!! Wahoo!! Strategies…Don’t Panic!! Read problem carefully. I usually underline what the important information is. Define the variable (s). Write expressions in terms of the variable. Solve the equation

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Markov Models and Applications

Markov Models and Applications. Henrik Schiøler, Hans-Peter Schwefel. Mm1 Discrete time Markov processes Mm2 Continuous time Markov processes Mm3 M/M/1 type models Mm4 Advanced queueing models Mm5 Hidden Markov Models and their application (hps).

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Applications and Models

Applications and Models. Advanced Math 6.7. B. c. a. C. A. b. Examples. Solve the right triangle for all unknown variables. Round to two decimal places. #16. The sun is 20° above the horizon. Find the length of a shadow cast by a building that is 600 feet tall. #22.

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Statistics and Models Section 2.2

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Section 4.8 – Complex Numbers

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Section 4.8 Long Division and Synthetic Division

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Chaos Identification Section 4.8

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