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J/ Y azimuthal anisotropy relative to the reaction plane in Pb-Pb collisions at 158 AGeV/c

J/ Y azimuthal anisotropy relative to the reaction plane in Pb-Pb collisions at 158 AGeV/c

J/ Y azimuthal anisotropy relative to the reaction plane in Pb-Pb collisions at 158 AGeV/c. Francesco Prino INFN – Sezione di Torino for the NA50 collaboration. Hard Probes 2008, Illa da Toxa, June 12th 2008. Physics motivation. OUT OF PLANE. IN PLANE.

By emily
(455 views)

Credit revision Q 1

Credit revision Q 1

Credit revision Q 1. What is the sine rule ?. Credit revision Q 2. What three processes do you go through in order to factorise a quadratic ?. Credit revision Q 3. What is sin x cos x equal to ?. Credit revision Q 4. How do you solve equations of the form

By betty_james
(203 views)

Common Signals in MATLAB

Common Signals in MATLAB

Common Signals in MATLAB. Prof. Brian L. Evans Dept. of Electrical and Computer Engineering The University of Texas at Austin. Spring 2019. Outline. MATLAB Mathematical Representations of Signals Continuous-Time Signals Sinusoids Exponentials Infinite and finite length Sinc pulse

By aden
(109 views)

2.9 RLC 直列回路

2.9 RLC 直列回路

2.9 RLC 直列回路. このテーマの要点 一般的な インピーダンスのしくみ 理解する 直列共振 を理解する 教科書の該当ページ 1.7 R-L-C 直列回路  [p.23]. 電圧と電流. 電圧の平衡式. e ( t ) = e R ( t ) + e L ( t ) + e C ( t ). 電流 i ( t ) から電圧を考える. e ( t ) = R i ( t ) + L d i ( t ) / dt + (1/ C ) ∫ i ( t ) dt

By vita
(259 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
(124 views)

CALCULATING DAILY PARTICULATE PHOSPHORUS LOADS FROM DISCRETE SAMPLES AND DAILY FLOW DATA

CALCULATING DAILY PARTICULATE PHOSPHORUS LOADS FROM DISCRETE SAMPLES AND DAILY FLOW DATA

Lorangelly Rivera-Torres 1 , Dr. Ghebremichael Lula 2 1 Cell and Molecular Biology, Universidad Metropolitana, San Juan, Puerto Rico, 2 Rubenstein School of Enviromental Resources, University of Vermont. ABSTRACT.

By amos
(110 views)

Using Sum, Difference, and Double-Angle Identities

Using Sum, Difference, and Double-Angle Identities

Chapter 5 Trigonometric Equations. 5.5. Using Sum, Difference, and Double-Angle Identities. 5.5. 1. MATHPOWER TM 12, WESTERN EDITION. Sum and Difference Identities. sin( A + B ) = sin A cos B + cos A sin B sin( A - B ) = sin A cos B - cos A sin B

By joben
(199 views)

Trigonometry

Trigonometry

Trigonometry. BY SAI KUMAR. Maths. Trigonometry. Trigonometry is derived from Greek words trigonon (three angles) and metron ( measure). Trigonometry is the branch of mathematics which deals with triangles, particularly triangles in a plane where one angle of the triangle is 90 degrees

By oistin
(785 views)

Section 5.1 Fundamental Identities

Section 5.1 Fundamental Identities

Chapter 5 Trigonometric Identities. Section 5.1 Fundamental Identities. Section 5.2 Verifying Identities. Section 5.3 Cos Sum and Difference. Section 5.4 Sin & Tan Sum and Dif. Section 5.5 Double-Angle Identities. Section 5.6 Half-Angle Identities. Section 5.1 Fundamental Identities.

By elkan
(233 views)

EXAMPLE 1

EXAMPLE 1

Find the exact value of (a) cos 165° and (b) tan. 3. 3. π. π. π. 6. 12. b. tan. = tan ( ). = cos (330°). 12. 1 – cos. 1 + cos 330°. =. = –. 1. 1. 2. sin. 2. 2. 3. π. 3. π. 1. 2. 6. 6. 2. 2. 1 +. 1 –. = –. =. 2. 2 +. = –. 2. = 2 –.

By zinna
(52 views)

Activity 7.2.1

Activity 7.2.1

Activity 7.2.1. Question #1. Build reference triangles to help answer questions about 45  -45  -90  and 30  -60  -90  triangles.  Then find the exact value of the following  a. cos(45 o ) = ___________ b. tan(60  ) =___________

By alena
(65 views)

Splash Screen

Splash Screen

Splash Screen. Five-Minute Check (over Chapter 4) Then/Now New Vocabulary Key Concept: Reciprocal and Quotient Identities Example 1: Use Reciprocal and Quotient Identities Key Concept: Pythagorean Identities Example 2: Use Pythagorean Identities Key Concept: Cofunction Identities

By basil
(295 views)

B physics at the Tevatron

B physics at the Tevatron

B physics at the Tevatron. Brad Abbott University of Oklahoma. SLAC April 19, 2005. B physics at Hadron Colliders. Disadvantages: Large backgrounds Triggering and reconstruction difficult g and p 0 modes challenging. Advantages: Large cross sections ~100 m b

By leon
(114 views)

Transformations

Transformations

Transformations. Transformations to Linearity. Many non-linear curves can be put into a linear form by appropriate transformations of the either the dependent variable Y or some (or all) of the independent variables X 1 , X 2 , ... , X p. This leads to the wide utility of the Linear model.

By ataret
(183 views)

Design of Magnets for FFAGs; with a practical example.

Design of Magnets for FFAGs; with a practical example.

Design of Magnets for FFAGs; with a practical example. Neil Marks, STFC- ASTeC / U. of Liverpool, Daresbury Laboratory, Warrington WA4 4AD, U.K. Tel: (44) (0)1925 603191 Fax: (44) (0)1925 603192 n.marks@stfc.ac.uk. Objectives.

By dante
(73 views)

The range of a projectile is……

The range of a projectile is……

The range of a projectile is……. h ow far it goes horizontally. The range depends on the projectile’s…. the speed and angle fired. The range equation: 2 v i 2 cos sin  or v i 2 sin2 = R. g. g.

By zoltin
(174 views)

Sum and Difference of sin/ cos graphs

Sum and Difference of sin/ cos graphs

Sum and Difference of sin/ cos graphs. Use your graphing calculator to sketch the graph of y = 3sin(2 x – 1) + 4cos(2 x + 3). What is the period of the graph? What is the amplitude of the graph? Rewrite y in the form a sin ( b ( x + c )).

By gino
(95 views)

CSE3213 Computer Network I

CSE3213 Computer Network I

CSE3213 Computer Network I. Chapter 3.3-3.6 Digital Transmission Fundamentals Course page: http://www.cse.yorku.ca/course/3213. Slides modified from Alberto Leon-Garcia and Indra Widjaja. Digital Representation of Analog Signals. Digitization of Analog Signals.

By teleri
(186 views)

Chapter 5 Trigonometric Identities

Chapter 5 Trigonometric Identities

Chapter 5 Trigonometric Identities. Trigonometric Identities. Quotient Identities. Reciprocal Identities. Pythagorean Identities. sin 2 q + cos 2 q = 1. tan 2 q + 1 = sec 2 q. cot 2 q + 1 = csc 2 q. sin 2 q = 1 - cos 2 q. tan 2 q = sec 2 q - 1. cot 2 q = csc 2 q - 1.

By anoki
(144 views)

7.1-7.2 Basic Trigonometric Identities

7.1-7.2 Basic Trigonometric Identities

7.1-7.2 Basic Trigonometric Identities In this powerpoint, we will use trig identities to verify and prove equations. See what you get. Etc. Proving an Identity. Prove the following:. a) sec x (1 + cos x ) = 1 + sec x. = sec x + sec x cos x = sec x + 1. 1 + sec x.

By milt
(102 views)

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