x (m)

Instability and Disappearance of Debye Sheaths Due to Secondary Electron Emission (SEE). 10/5/12 LTP Teleseminar by Mike Campanell, Grad Student, PPPL. Φ (x) (V). plasma interior. wall. wall. wall. Sheath. plasma interior. No Sheath?. x (m).

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Y = m X + c

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X (m)

Time (m).

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(define (f x) (if (< x 0) (lambda (y) (- y x)) (lambda (y) (- x y))))

GE. f:. P1. para:x body:(if … ). (define (f x) (if (< x 0) (lambda (y) (- y x)) (lambda (y) (- x y)))). GE. f:. foo:. P1. P2. para:x body:(if … ). para:bar,x,y body :(let … ). (define (f x) (if (< x 0) (lambda (y) (- y x)) (lambda (y) (- x y)))).

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x m

A 0.5 m long pendulum with a mass of 2 kg is released from rest at θ = 20 o . Find x m , v m , a m , τ, f, ω, and the maximum Tension in the string. θ. x m is the maximum arc length:. L. v m is the velocity at the bottom:. Lcos(θ). T. θ. +y. +y. x m. h = L – Lcos(θ). h. mg. +x. +x.

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7 x + 5 – 3 y 2 + y +

In the expression 7 x + 9 y + 15, 7 x , 9 y , and 15 are called terms . A term can be a number, a variable, or a product of numbers and variables. Terms in an expression are separated by + and –. x 3. 7 x + 5 – 3 y 2 + y +. term. term. term. term. term.

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Y.-M. Wang, D. Beck, X. Jiang

Automated Web Patrol with Strider HoneyMonkeys: Finding Web Sites That Exploit Browser Vulnerabilities. Y.-M. Wang, D. Beck, X. Jiang in Proceedings of the 13th Annual Network and Distributed Systems Security Symposium (NDSS 2006), The Internet Society, 2006. Presenter: Sangyup Lee. Summary.

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y – y 1 = m(x – x 1 )

Equation of a Straight Line. y – y 1 = m(x – x 1 ). x coordinate. y coordinate. slope. This allows use to find the equation of a straight line if we know its slope and one coordinate it passes through. Find the equation of the line (a) passing through (-2 , 3) with slope = 3

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( x m ) ( x n ) = x m + n

Multiplying powers with the same base. Add the powers of like bases. ( x m ) ( x n ) = x m + n. 5 3 • 5 3 = ( 5 • 5 • 5 )( 5 • 5 • 5 ) = 5 3+3 = 5 6. x -2 • x 4 • x 6 = x -2+4+6 = x 8. Raising an e xponent to a power. Multiply the powers of each base. ( x m ) n = x mn.

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y = dependent variable x = independent variable m = constant of proportionality y = m x

How do you identify the constant of proportionality in verbal descriptions of proportional relationships?. In this lesson you will learn how to identify the constant of proportionality in verbal descriptions of proportional relationships by writing an equation of the form

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x (m)

There’s a step missing between the f-k transform and getting f-velocity. Note that this is velocity and not wavenumber ; the two are related by v=f/k. Xia et al., 2004 (An example of the application of f-k –this case if for surface waves, w hich show dispersion: (i.e., v(f)).

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Rotations Rotate 90⁰ Clockwise: ( x,y )→(y,-x) Rotate 90⁰ Counterclockwise:( x,y )→(- y,x )

Alternate interior angles : [ ∠2 and ∠7] , [ ∠6 and ∠3] Pairs are CONGRUENT Alternate Exterior angles : [ ∠1 and ∠8] , [ ∠5 and ∠4] Pairs are CONGRUENT Corresponding Angles : [ ∠1 and ∠3] , [ ∠2 and ∠4] , [ ∠5 and ∠7 ] , [ ∠6 and ∠8] Pairs are CONGRUENT

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