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This INDEX function looks at the list with the range name dbMedianIncome, B25:M75, and retrieves the row specified by $E$21. The column number for the data to be retrieved is in C$24. Column numbers for each column of data were entered in row 24 to make this example easy to understand. Later in this chapter, you will see how rows and columns can be selected by function, no matter what their order is. Using the relative reference C$24 enables you to copy the first INDEX formula across from B18 to M18, and the formula will continue to reference the correct column number in row 24. For example, the formula in cell B18 to retrieve the state s name is

Substituting (12.61) into (12.48) yields d 2 E(x) j t e = 2 E(x)ej t , dx 2 which reduces to the second-order linear ODE d 2 E(x) + 2 E(x) = 0. dx 2 For convenience, we de ne the propagation constant = j = j , so 2 = 2 , and (12.62) is now d 2E 2E = 0 dx 2 (E = E(x)). This ODE has a general solution of the form E(x) = E0 e x + E1 e x , where E0 and E1 are constants. Recalling (12.60), it follows that Ey (x, t) = E0 ej t x + E1 ej t+ x = E0 e j ( x t) + E1 ej ( x+ t) . (12.66) (12.65) (12.64) (12.63) (12.62)

1. Open both presentations. 2. In the presentation that contains the theme, enter Slide Master view (View Master Views Slide Master). 3. Select the Slide Master (top slide in the left pane) and press Ctrl+C to copy it. 4. Switch to the other presentation (View Window Switch Windows). 5. Enter Slide Master view (View Master Views Slide Master). 6. Press Ctrl+V to paste the Slide Master (and its associated theme and layouts).

14 57 F ~nd the ~rans fer fu ncti on for the network shown in Fi g. P I4.)7.

This indicates that only one primary filter shape, i.e., G,,, is required in the numerical integration approximation. As a special form of equation (3.74), the 'trapezoid' approximation to equation (3.69) can be written as [21]

Recall from Section 2.5 that baryonic matter means protons and neutrons, and hence refers to the kinds of particle that we and our environment are made from. In this expression the Hubble constant appears as an additional uncertainty, but the constraint is certainly strong enough to insist that it is not possible to have an entire critical density worth of baryonic matter, whether it be in the form of luminous stars or invisible brown dwarfs or gas. Adopting the Hubble Space Telescope constraints on h gives an upper limit well below ten percent. Nucleosynthesis also gives a lower bound on Os which suggests that there should be substantially more baryonic material in the Universe than just the visible stars, probably upwards of 2.5 percent of the critical density. This is in good agreement with observations of galaxy clusters discussed below.

You can also change the measurement units used by the rulers. To do this, choose Edit Preferences Units & Rulers (Win) or Photoshop Preferences Units & Rulers (Mac). You can now choose a unit pixels, inches, centimeters, millimeters, points, picas or percent from the Rulers menu in the Preferences dialog box. You can also quickly access these preferences by double-clicking a ruler in the document window. An even quicker way to change units is to rightclick either ruler, or click the little + (plus) symbol in the bottom-left corner of the Info palette, and pick new units from the pop-up menu that appears.

developed. There are three SCORE algorithms reported in the literature: the least-squares SCORE, cross-SCORE, and auto-SCORE algorithms [70]. However, these algorithms cannot separate multiple signals having the same cyclic feature, which is the case in a CDMA system. Some variations of the algorithms have also been proposed to increase the convergence speed and reduce the computational complexity [71].

Focus and depth-of-field are defined optically rather than digitally. Therefore, if you don t get them right when you take your picture, no amount of editing in the computer will fix blatant sharpness or out-of-focus problems not even in your RAW utility.