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CheckBox controls are very similar to Button controls and inherit most of the Button controls properties and events. A CheckBox control allows you to create a check box element that can be toggled on or off by clicking it with the mouse. The CheckBox control defaults to unchecked: however, you can define it as being set initially in XAML using the IsChecked property. A basic check box can be created with the following code: <CheckBox Content= Set Me Height= 50 Width= 100 IsChecked= True /> CheckBox controls can be declared in XAML with several different properties that enhance their look and feel. For example, the following code declares a CheckBox control with a nested Content property element that includes an Image element. <CheckBox Height= 50 Width= 100 IsChecked= True > <CheckBox.Content> <Image Source= image.jpg Height= 50 Width= 75 /> </CheckBox.Content> </CheckBox>

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[IRh~e)I'

IR,+)1

",,(Rh(~)R:(e)) -lm(Rh~')R:('))]

The DatePicker control is very similar to the Calendar control. The main component in the DatePicker control is a text box that allows the user to see and set a textual representation of the date. To the right of the control, as shown in Figure 3.4, is a button that displays an accompanying Calendar control to make date selection easier.

1m (Rh(O)R;UJ)) Re (Rh(O)R; UJ))

(7.4.20)

where Re(O) and Rh(O) are given by (7.2.19)-(7.2.20), respectively, with K z = K cos 0 and k z = (k 2 - K 2 sin2 0)1/2. The dense media radiative transfer equation (7.4.5) is to be solved subject to the boundary condition (7.4.19). After the solution is calculated, the incoherent Stokes vector that is transmitted back into region 0, 'Io (0 0 , cP), with B = sin- 1 (K' sin O/k) according to Snell's law, is o

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The DatePicker control has most of the same properties as the Calendar control; for example, the following code defines a DatePicker with the IsTodayHighlighted property set to True:

Basic to the computer modelling of power system transients is the numerical integration of the set of differential equations involved. Many books have been written on the numerical solution of ordinary differential equations, but this appendix is restricted to the techniques in common use for the dynamic simulation of power system behaviour. It is therefore appropriate to start by identifying and defining the properties required from the numerical integration method in the context of power system analysis.

T (B) =

(7.4.21)

The HyperlinkButton control is kind of a hybrid cross between a button and text. The control appears similar to a TextBlock; however, it has mouse clicking functionality of a Button control built into it. What makes the HyperlinkButton control unique is the NavigateUri property. You can set the NavigateUri property to any URI, as shown in the following code. When the HyperlinkButton is clicked, the browser navigates to that URI:

ccO:s~ Re( Th(O)T;(O))

0 (T (O)T* (0))

cco:sO Re ( Th (O)Te (0) ) *

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(7.4.22)

Th(B) = 1 + Rh(B) and Te(f)) = 1 + Re(B). For () greater than the critical angle Be, T( B) = O. The dense media radiative transfer equation (7.4.5) with boundary conditions (7.4.19)-(7.4.20) resembles that of conventional radiative transfer equation of independent scattering except that the expressions for "'e and w in terms of physical parameters are different from those of the conventional theory because of correlated scattering and the fact that the effective propagation constant K has been taken into account. The procedure of numerical solutions of the dense media transfer equation follow the same procedure as that of the conventional ones as described in Volume 1.

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