'Exact values' diaporamas de présentation

Garlic Supplementation for Hyperlipidemia

Garlic Supplementation for Hyperlipidemia. Soto, Tanggol , Teo , Torio , Torregrosa , Tuddao , Tumangday , Valenzuela, Valerio , Vidal, Villanueva, Ampil. NORMAL VALUES:. Total cholesterol : < 200 mg / dL (for >19 y/o) Triglycerides: < 150 mg / dL HDL-c:

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Reciprocal Trigonometry Functions

Reciprocal Trigonometry Functions. Cosecant,. Secant. and Cotangent. Provided sin x ? 0, cos x ? 0 and tan x ? 0. Third letter rule. Example: Find (3 dps). Answers:. (i) 1.035 (ii) -3.236 (iii) -0.176. Cosec x. x. Graphs of cosec, sec and cot.

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Unit 2

Unit 2. Scientific Method, Calculations, and Values. Measurements and Calculations in Chemistry. Accuracy Vs. Precision Measuring and obtaining data experimentally always comes with some degree of error. Human or method errors & limits of the instruments We want BOTH accuracy AND precision.

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Trigonometric Functions

Trigonometric Functions. Unit Circle Approach. The Unit Circle. Definition. Six Trigonometric Functions of t. The sine function associates with t the y-coordinate of P and is denoted by sin t = y The cosine function associates with t the x-coordinate of P and is denoted by cos t = x.

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Measurement and Calculations

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Vocabulary

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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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Chapter 4: Circular Functions

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Inverse Trigonometric Functions 4.7

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13.7 (part 2) answers

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Chapter 1: The Scientific Method

Chapter 1: The Scientific Method. Chemistry = The science that seeks to understand what matter does by studying what atoms and molecules do. This is what the scientific method is made of. Observation = A way of acquiring information about nature.

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Review: Special Right Triangles

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Sullivan Algebra and Trigonometry: Section 7.4 Sum and Difference Formulas

Sullivan Algebra and Trigonometry: Section 7.4 Sum and Difference Formulas. Objectives of this Section Use Sum and Difference Formulas to Find Exact Values Use Sum and Difference Formulas to Establish Identities Use Sum and Difference Formulas Involving Inverse Trigonometric Functions.

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4.6 Graph of Other Trigonometric Functions

4.6 Graph of Other Trigonometric Functions. Vertical Asymptotes. What are the exact values. Graphing y = tan x. What happens at the undefined values There is a Vertical Asymptote. What is happening with the domain?. Graphing y = tan x.

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Inverse Trig Functions

Inverse Trig Functions. Learning Goals: Understand Domain/Range requirements for inverse trig functions Be able to calculate exact values for inverse trig functions. Understand the composition of inverse trig functions Be able to calculate compositions with inverse trig functions.

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Ch 5.4: Sum and Difference Formulas

Ch 5.4: Sum and Difference Formulas. Learn these!!. How do we use this?. Finding exact values of trig expressions Split the given number into the sum/difference of unit circle values we know Change the problem using the correct formula Simplify by replacing in trig values.

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Warm-Up

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Finding Exact Values of Trig Functions Using Unit Circle

Finding Exact Values of Trig Functions Using Unit Circle. The ( x,y ) points on the unit circle represent the cosine and sine of the angle. Since and , . If we have an angle between 0-360, we can find the trig values using the unit circle.

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c = - 30 c = - 38 c = - 22 c = 20

Verify that the function satisfies the three hypotheses of Rolle's Theorem on the given interval. Then find all numbers c that satisfy the conclusion of Rolle's Theorem. {image}. c = - 30 c = - 38 c = - 22 c = 20. 1. 2. 3. 4.

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