'Sin' diaporamas de présentation

Sin - PowerPoint PPT Presentation


EXAMPLE 1

EXAMPLE 1

π. π. 2. 2. b. 4. h = 0. Amplitude:. a = 2. Horizontal shift:. π. 2. Period:. Vertical shift:. k = 3. =. =. EXAMPLE 1. Graph a vertical translation. Graph y = 2 sin 4 x + 3. SOLUTION. Identify the amplitude, period, horizontal shift, and vertical shift. STEP 1.

By Lucy
(335 views)

Chapter 6: Trigonometry 6.5: Basic Trigonometric Identities

Chapter 6: Trigonometry 6.5: Basic Trigonometric Identities

Chapter 6: Trigonometry 6.5: Basic Trigonometric Identities. Essential Question: What is the Pythagorean Identity? How can it be used to find other trigonometric identities?. 6.5: Basic Trigonometric Identities. Convert to radian mode for this section 2 nd → more Parenthesis matter

By salena
(291 views)

Diving problem Math 1475 Prof. Mingla

Diving problem Math 1475 Prof. Mingla

Diving problem Math 1475 Prof. Mingla. Group 3 Randy Medina Abdullah Zafar Julia Chang Henry Lam Ahmed Taher Joel Silva Jonathan Camacho. What can you say about the tangent line to the graph at the lowest point?.

By benjamin
(158 views)

Chapter 23 Problems

Chapter 23 Problems

AP PHYSICS. Chapter 23 Problems. Light: Geometric Optics. AP MIRROR PROBLEMS. page 717 #1 and #4. mirror. 1.5m IMAGE. 1.5m YOU. 3 m. #1. i. page 717 #4. mirror. 1.62m. normal. x. 43 cm. 2.10 m. #4 cont'd. =. at normal. Physics. 2. i. r. =. 1. i. at normal Geometry.

By jana
(183 views)

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)

Sine and Cosine graphs

Sine and Cosine graphs

Section 4.5. Sine and Cosine graphs. SIN graphs. 1.) y = sin Θ. 2.) y = 2 sin Θ. SIN graphs. 3.) y = ½ sin Θ. 4.) y = sin 2 Θ. SIN graphs. 5.) y = sin 3 Θ. 6.) y = sin ½ Θ. SIN graphs. 7.) y = -sin Θ. 8.) y = -2 sin 3 Θ. Sin graphs. COS graphs. 1.) y = cos Θ.

By brianna
(114 views)

Refraction

Refraction

Refraction. Physics Chapter 18b. Refraction. Bending rays of light as it passes from one medium to another Caused by change in speed of wave Amount of refraction depends on angle of incidence and properties of the two media Optical density

By livingston
(177 views)

Lesson 5-5b

Lesson 5-5b

Lesson 5-5b. U-Substitution or The Chain Rule of Integration. Practice Quiz. 0. x=0. Homework Problem: (2x - e x ) dx Reading question: Fill in the squares below. ∫. = x² - e x + C | = (0-1) – (1- 1/e) = -2 + 1/e = -1.632. x= -1. -1. u= █. 2. x=1. ∫. ∫.

By alice
(171 views)

A MATTER OF LIFE AND DEATH

A MATTER OF LIFE AND DEATH

A MATTER OF LIFE AND DEATH. Romans 8:13. For if you live according to the flesh you will die, but if by the Spirit you put to death the deeds of the body, you will live. Romans 8:13. Those who live according to the flesh set their minds on the things of the flesh… Romans 8:5

By chenoa
(249 views)

trig project

trig project

project

By gitaralde
(129 views)

ANG ATING PAGKATAWAG BILANG KRISTIYANO, AT ANG KAHULOGAN NITO SA ATIN

ANG ATING PAGKATAWAG BILANG KRISTIYANO, AT ANG KAHULOGAN NITO SA ATIN

ANG ATING PAGKATAWAG BILANG KRISTIYANO, AT ANG KAHULOGAN NITO SA ATIN. Text: Galacia 5:13-17 Delivered at LCC church, August 29, 2010. Delivered at Tarlac church, December 12, 2010. Galacia 5:13-17.

By adlai
(268 views)

Matlab - Fourier Analysis

Matlab - Fourier Analysis

Matlab - Fourier Analysis. 主講人:林麗娟 主講部分: FFT & 例題. Fourier Transform. 連續時間 下的 Fourier Transform 定義:. 離散時間 下的 Fourier Transform 定義﹝ DTFT﹞:. Fourier Transform. 無限 的 Discrete Fourier transform 定義﹝ DTFT﹞:. 有限 的 Discrete Fourier Transform 定義﹝ DFT﹞:. Compare DTFT & DFT.

By yoland
(185 views)

Pablo Neruda

Pablo Neruda

Pablo Neruda. Sonnet 69. 69 Tal vez no ser es ser sin que tú seas,  sin que vayas cortando el mediodía  como una flor azul, sin que camines  más tarde por la niebla y los ladrillos,

By sidney
(144 views)

שמות - במדבר

שמות - במדבר

שמות - במדבר. Introduction to Bamidbar. The Last Pesukim of Shemot. לד וַיְכַס הֶעָנָן אֶת-אֹהֶל מוֹעֵד וּכְבוֹד יְהוָה מָלֵא אֶת-הַמִּשְׁכָּן. לה וְלֹא-יָכֹל מֹשֶׁה לָבוֹא אֶל-אֹהֶל מוֹעֵד כִּי-שָׁכַן עָלָיו הֶעָנָן וּכְבוֹד יְהוָה מָלֵא אֶת-הַמִּשְׁכָּן.

By tara
(175 views)

§12 . 9 二阶常系数非齐次线性微分方程

§12 . 9 二阶常系数非齐次线性微分方程

§12 . 9 二阶常系数非齐次线性微分方程. 二阶常系数非齐次线性微分方程. 一、 f ( x ) = P m ( x ) e l x 型. 特解形式. 二、 f ( x ) = e l x [ P l ( x )cos w x + P n ( x )sin w x ] 型. 特解形式. 二阶常系数非齐次线性微分方程. 二阶常系数非齐次线性微分方程:. 是形如 y  + py  + qy = f ( x ) 的方程,其中 p 、 q 是常数.. 二阶常系数非齐次线性微分方程通解的结构:. 设齐次方程

By linus
(128 views)

Pg. 407/423 Homework

Pg. 407/423 Homework

Pg. 407/423 Homework. Pg. 407 #33 Pg. 423 #16 – 18 all # 9 tan x #31 #32 #1 x = 0.30, 2.84 #2 x = 0.72, 5.56 #3 x = 0.98 # 4 No Solution! #5 x = π /6, 5 π /6 #6 Ɵ = π /8 #7 x = π /6, 5 π /6, 1.88, 4.41 # 8 x = 0, 3.34, π , 6.08

By gefjun
(52 views)

宏观粒子运动规律 习题解答(部分)

宏观粒子运动规律 习题解答(部分)

3-5 , 3-6 , 3-7 , 3-8 , 3-10 , 3-11 , 3-12 , 3-13 , 3-14 , 3-16 ,. 宏观粒子运动规律 习题解答(部分). F(N). 30. O. t (s). 4. 7. 3. 5 质量 m 为 10 kg 的木箱放在地面上,在水平拉力 F 的作用下由静止开始沿直线运动,其拉力随时间的变化关系如图所示。若已知木箱与地面间的摩擦系数  为 0.2 ,试求 ( 1 ) 在 t =4 s 时,木箱的速度大小; ( 2 ) 在 t =7 s 时,木箱的速度大小。.

By clark
(204 views)

一般 , 无穷小量的商有下列几种情形 .

一般 , 无穷小量的商有下列几种情形 .

第六节 无穷小量的比较. 一般 , 无穷小量的商有下列几种情形. 则称  ( x ) 和  ( x ) 是 同阶无穷小量 ,. 记作,  ( x )= O (  ( x )). 则称  ( x ) 是  ( x ) 的 k 阶无穷小量. 则称  ( x ) 和  ( x ) 是等价无穷小量 ,. 记作,  ( x ) ~  ( x ). 显然, 若  ( x ) ~  ( x ), 则  ( x ) 和  ( x ) 是同阶无穷小 量 ,. 但反之不对. 比如 ,. (i). (ii). (iii). n. 10

By dezso
(102 views)

第二章 平面運動

第二章 平面運動

第二章 平面運動. 2-1 位置向量和位移. 2-2 向量的合成分解. 2-3 速度和速率. 2-4 平均加速度和瞬時加速度. 2-5 拋體運動. 2-6 等速率圓周運動. y. A(x,y). r. y. q. x. O. x. 質點在 A 點的位置可以其位置座標 (x,y) 表示。 圖中的 OA 射線,是描述質點的位置向量 r 。 其中, r 的大小 |r| = x 2 +y 2 ,方向則和 x 軸 夾 q 角, tan q =y/x 。. 2-1 位置向量和位移 (1/4). 怎樣描述物體在平面上的運動 ?. [ 說明 ] :.

By billie
(195 views)

微積分 第三次上機 Matlab 教學

微積分 第三次上機 Matlab 教學

微積分 第三次上機 Matlab 教學. 2007/12/04 朱育正. Outline. Matlab 之基本操作 向量與矩陣運算 2D 繪圖 微分運算 實作. Matlab 之基本操作. Matlab 之基本操作. Clear : 去除所有定義過的變數名稱。. Matlab 之簡易數學. Matlab 變數的名稱大小寫有分。所以 x 和 X 將會不同 有些 Matlab 內定的變數盡量不拿來當變數. Matlab 之 簡易數學. 基本運算 : 加( Addition ) : + 減( Sudtraction ) : -

By signa
(164 views)

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