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Lesson 5-3b

Lesson 5-3b

Lesson 5-3b. Fundamental Theorem of Calculus. Quiz. █. ∫. Homework Problem: ( 3 e x + 7sec 2 x) dx Reading questions: Fill in the squares below. ∫. = 3e x + 7tan x + c. █. f(x) dx = F( █ ) – F( █ ) If F’(x) = f(x). b. b. a. a. Objectives.

By soleil
(285 views)

Data Analysis Examples

Data Analysis Examples

Data Analysis Examples. Anthony E. Butterfield CH EN 4903-1. #1: The Normal PDF.

By skule
(102 views)

Chapter 2

Chapter 2

Chapter 2. Second-Order Linear ODEs. Contents. 2.1 Homogeneous Linear ODEs of Second Order 2.2 Homogeneous Linear ODEs with Constant Coefficients 2.3 Differential Operators. Optional 2.4 Modeling: Free Oscillations. (Mass-Spring System) 2.5 Euler-Cauchy Equations

By treva
(185 views)

Basic Trigonometric Identities

Basic Trigonometric Identities

By: Kristina Kennedy, Colin Schamp , and Jess Bello. Basic Trigonometric Identities. Reciprocal Identities. SIN A= 1/ csc A COS A= 1/sec A TAN A= 1/cot A. CSC A= 1/sin A SEC A=1/ cos A COT A= 1/tan A. Quotient Identities. TAN A= sin A/ cos A (y/x). COT A= cos A/ sin A (x/y).

By damita
(106 views)

THE UNIT CIRCLE

THE UNIT CIRCLE

THE UNIT CIRCLE. A circle with center at (0, 0) and radius 1 is called a unit circle. The equation of this circle would be. (0,1). (-1,0). (1,0). (0,-1). So points on this circle must satisfy this equation.

By caroun
(154 views)

SECTION 5.8

SECTION 5.8

SECTION 5.8. NDETERMINATE FORMS AND L ’ HOSPITAL ’ S RULE. L ’ HOSPITAL ’ S RULE. Suppose f and g are differentiable and g ’ ( x ) ≠ 0 on an open interval I that contains a (except possibly at a ). Suppose or that In other words, we have an indeterminate form of type or ∞/∞.

By naif
(131 views)

Pre Calculus Chapter 7 Outline

Pre Calculus Chapter 7 Outline

Pre Calculus Chapter 7 Outline. A Presentation By Cody Lee & Robyn Bursch. Section 7.1 : Inverse Sine, Cosine, and Tangent Functions. y= sin x means x= sin y where -1 ≤ x ≤ 1, - π /2 ≤ y ≤ π /2 y= cos x means x= cos y where -1 ≤ x ≤ 1, 0 ≤ y ≤ π

By zubin
(102 views)

Graphing Cosecant and Secant

Graphing Cosecant and Secant

Graphing Cosecant and Secant. Using the Graphing Calculator. Mode— Radians Function Sequential. Window— X min = -  X max = 3 X scale = /6. Window— Y min =-5 Y max = 5 Y scale = .5. Press Y=. y 1 = sin (x) y 2 = 1/sin (x). Press Graph. Press Y=. y 1 = 3sin (X)

By kamil
(115 views)

GBK Precalculus Jordan Johnson

GBK Precalculus Jordan Johnson

GBK Precalculus Jordan Johnson. Today’s agenda. Greetings Conclude NaQ ; Review Lesson : Circular Functions (Sec. 3-5) Homework Clean-up. Not a Quiz. Put everything away except pen/pencil & calculator. Part I is on the paper I’m handing out. Do Part II on the back:

By afya
(122 views)

Chapter 2 Trigonometric Functions

Chapter 2 Trigonometric Functions

Chapter 2 Trigonometric Functions. 2.1 Degrees and Radians 2.2 Linear and Angular Velocity 2.3 Trigonometric Functions: Unit Circle Approach 2.4 Additional Applications 2.5 Exact Values and Properties of Trigonometric Functions. 2.1 Degrees and Radians.

By juro
(226 views)

Splash Screen

Splash Screen

Splash Screen. Five-Minute Check (over Lesson 5-1) Then/Now New Vocabulary Example 1: Verify a Trigonometric Identity Example 2: Verify a Trigonometric Identity by Combining Fractions Example 3: Verify a Trigonometric Identity by Multiplying

By enid
(180 views)

Ex. 26.2 A concave mirror has a 30 cm radius of curvature.

Ex. 26.2 A concave mirror has a 30 cm radius of curvature.

Ex. 26.2 A concave mirror has a 30 cm radius of curvature. If an object is placed 10 cm from the mirror, where will the image be found?. Case 5: p < f. f = R/2 = 15 cm, p = 10 cm 1/p + 1/q = 1/f  1/10 + 1/q = 1/15 3/30 + 1/q = 2/30 1/q = -1/30 q = -30 cm. q < 0. Real or Virtual

By jara
(120 views)

Ex. 26.2 A concave mirror has a 30 cm radius of curvature.

Ex. 26.2 A concave mirror has a 30 cm radius of curvature.

Ex. 26.2 A concave mirror has a 30 cm radius of curvature. If an object is placed 10 cm from the mirror, where will the image be found?. Case 5: p < f. f = R/2 = 15 cm, p = 10 cm 1/p + 1/q = 1/f  1/10 + 1/q = 1/15 3/30 + 1/q = 2/30 1/q = -1/30 q = -30 cm. q < 0. Real or Virtual

By umed
(123 views)

Machine Science Distilling Free-Form Natural Laws from Experimental Data

Machine Science Distilling Free-Form Natural Laws from Experimental Data

Machine Science Distilling Free-Form Natural Laws from Experimental Data. Hod Lipson, Cornell University. Lipson & Pollack, Nature 406, 2000. Camera View. Camera. Crossing The Reality Gap. Adapting in simulation. Simulator. Evolve Controller In Simulation. Download. Try it in reality!.

By flo
(132 views)

Applications of Differentiation

Applications of Differentiation

Applications of Differentiation. 4. Indeterminate Forms and l'Hospital's Rule. 4.5. Indeterminate Forms and l'Hospital's Rule. Suppose we are trying to analyze the behavior of the function

By merle
(161 views)

{ 范例 7.4} 薄膜等倾干涉的条纹和级次

{ 范例 7.4} 薄膜等倾干涉的条纹和级次

{ 范例 7.4} 薄膜等倾干涉的条纹和级次. 一介质薄膜的折射率为 n = 1.5 ,厚度是波长的 50 倍或 50.5 倍,放在空气中,一点光源放置在薄膜的上方,求条纹级次的范围。等倾干涉条纹的分布规律是什么?. [ 解析 ] 如图所示,设有厚度为 e 的均匀薄膜,其折射率为 n ,处在折射率分别为 n 1 和 n 2 的介质环境中。. 真空波长为 λ 的单色光从折射率为 n 1 的媒质中以角度 i 入射到薄膜上,产生反射光 a 和折射光 1 。. P. 1 经过薄膜下表面折射为 a ' ,反射为 2 。. a. D. i. b. n 1. i.

By urit
(413 views)

Refraction: What happens when V changes

Refraction: What happens when V changes

=. Refraction: What happens when V changes. In addition to being reflected at an interface, sound can be refracted, = change direction This refraction will be described by Snell’s Law: sin i 1 sin i 2 V 1 V 2 sound is always 'bent' toward the slower layer. i 1. V 1. V 2. i 2.

By sanam
(151 views)

Antiderivative

Antiderivative

Antiderivative. Buttons on your calculator have a second button. Square root of 100 is 10 because 10 square is 100 Arcsin ( ½ ) = p /6 because Sin( p /6 ) = ½ Recipicol of 20 is 0.05 because Recipicol of 0.05 is 20. Definition:.

By lana
(78 views)

Developments in other math and statistical classes

Developments in other math and statistical classes

Developments in other math and statistical classes. Anna Kreshuk, PH/SFT, CERN. Contents. News in fitting Linear fitter Robust fitter Fitting of multigraphs Multidimensional methods Robust estimator of multivariate location and scatter New methods in old classes Future plans.

By dolf
(237 views)

Soil mechanics Lateral earth pressure

Soil mechanics Lateral earth pressure

Soil mechanics Lateral earth pressure. References: 1. Budhu, Muni, D. Soil Mechanics & Foundations . New York; John Wiley & Sons, Inc, 2000. 2. Schroeder, W.L., Dickenson, S.E, Warrington, Don, C. Soils in Construction . Fifth Edition. Upper Saddle River, New Jersey; Prentice Hall, 2004.

By nerice
(644 views)

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