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Straight fine

Since both energy and speed give straight-fine graphs when both variables are plotted on logarithmic scales these quantities may be added up. In order to allow for the fact that the slope of the log abrasion-log energy fines depend on speed and vice versa, a further term has to be included. [Pg.738]

Both drawings above are commonly used, and you should train your eyes to see triple bonds either way. Don t let triple bonds confuse you. The two carbon atoms of the triple bond and the two carbons connected to them are drawn in a straight fine. All other bonds are drawn as a zigzag ... [Pg.2]

Three-letter abbreviations finked by straight fines represent an unambiguous primary stmcture. Lines are omitted for single-letter abbreviations. [Pg.19]

Note that the linear coefficient of expansion, at is obtedned finm the slope of the straight fine. The glass softening point is also easily observed as is the glass transitional temperature (which is the point where the amorphous assy phase begins its transition to a crystalline phase. These glass-points can also be used to cross-check values obtained by the DTA method. [Pg.398]

In many cases the plots are even more complex, and a theoretical interpretation is difficult. Often, the plots of vs. R are evaluated only in a qualitative way, and segments with kinetic semicircles or diffusional straight fines are considered separately. [Pg.214]

The limit of detection can also be estimated by means of data of the calibration function, namely the intercept a which is taken as an estimate of the blank, a ylu, and the confidence interval of the calibration straight fine ... [Pg.230]

Figure 1 shows a comparison of the simulation data with the corresponding theoretical predictions. The figure shows that, over a range of Ep/Ec values, the theoretical predictions are in good agreement with the simulation results. Note that the curve in Fig. 1 is close to the straight fine expected on the basis of Eq. 7. [Pg.9]

Plotting the peak potentials as a function of the logarithm of the scan rate allows one to determine the transfer coefficient from the slope of the resulting straight fine in the total irreversibility region. Another possibility for determining a is to measure the half-height peak widths ... [Pg.47]

Direct 1. Straight in a straight fine. 2. Performed immediately and without the intervention of subsidiary means. [EU]... [Pg.80]

For hH pass from O to A, first of all directly the phase-difference is hu. Now go by way of OD and DA. The phase-difference from O to D is - hR next, note that D lies on the straight fine ADKB and the journey from D to A is along the negative bR direction. Thus the phase-differences encountered in this journey are hR—kR. Thus hff = hR—kR. Similarly, it is found that kH = kR—lR and — lR—hR. [Pg.463]

Plotting against the reciprocal of the absolute temperature the logarithm of the velocity of reaction for the ranges 20% to 40%, 40% to 60%, and 60% to 80%, parallel straight fines are obtained, giving for E a uniform value of 21,000 calories. [Pg.66]

FIGURE 11.4 (a) Concentration profiles of an HPLC-DAD data set. (b) Information derived from the data set in Figure 11.4a by EFA scheme of PCA runs performed. Combined plot of forward EFA (solid black lines) and backward EFA (dashed black fines). The thick lines with different fine styles are the derived concentration profiles. The shaded zone marks the concentration window for the first eluting compound. The rest of the elution range is the zero-concentration window, (c) Information derived from the data set in Figure 11.4a by FSMW-EFA scheme of the PCA runs performed. The straight fines and associated numbers mark the different windows along the data set as a function of their local rank (number). The shaded zones mark the selective concentration windows (rank 1). [Pg.425]

Thus, a Wilkinson plot of [0 ]lk versus [OP] will yield a straight fine with slope 1/A 2, ay-intercept ofKJk2, and an jc-intercept of K - Moreover, from Eq. (57.2), k = k2lKa, therefore, the reciprocal of the y-intercept gives k (Richardson, 1992). [Pg.864]

We assume Newtonian mechanics to be valid and consider a mass point M bouncing in a two-dimensional square box of side length 1 (see Fig. 1.2). The box shown in Fig. 1.2 is used to illustrate regular motion. Therefore, we call it i . Another box is shown in Fig. 1.3. It is equipped with a hard stationary disk of radius r = 1/4 at its centre. It serves to illustrate chaotic motion. Therefore, we call it C7 . We assume that inside the boxes the mass point M travels on straight fine trajectories subject only to specular reflection whenever it hits the walls of R or C, or the central disk of box C. Since the motion of M is free between bounces, the mass of M is irrelevant for the kinematics of M. Therefore, M s velocity can be normalized to 1. [Pg.6]

Without an apphed DC electric field, the pH gradient along the sample is uniform and equal to 5.46. An increase of the electric field shifts the pH gradient to the more acidic region. The dependence of the pH gradient on L is linear, but the slopes of the straight fines differ and depend on the value of... [Pg.194]

Experimental x-y data are available at 1 and 3 atm (Hirata, 1976, 517, 519). Values at 2 atm can be interpolated by eye. The fines show some overlap. Straight fines are drawn cormecting enthalpies of pure vapors and enthalpies of pure liquids. Shown is the tie fine for X = 0.5, y = 0.77. [Pg.390]

The behaviour of real gases is most easily characterised by comparing the values of the products jpv at constant temperatures and varying pressures. If we plot the values of jp as abscissae and the corresponding values of fv at constant temperature as ordinates, the jpv curves for an ideal gas should all be straight fines parallel to the axis of abscissae. As we have... [Pg.60]

To convert this to a straight fine, take the lUc of the amounts of P remaining. To find the values of lue, follow the instructions as above, but using the Irtg button. This gives these results. [Pg.132]

Consider a set of points on the limited straight fine, L. Any other set of points of limited segment Li is self-similar (scale multiplier)... [Pg.118]


See other pages where Straight fine is mentioned: [Pg.1]    [Pg.129]    [Pg.96]    [Pg.248]    [Pg.14]    [Pg.281]    [Pg.12]    [Pg.51]    [Pg.137]    [Pg.239]    [Pg.114]    [Pg.559]    [Pg.227]    [Pg.146]    [Pg.333]    [Pg.157]    [Pg.470]    [Pg.32]    [Pg.416]    [Pg.644]    [Pg.555]    [Pg.545]    [Pg.702]    [Pg.66]    [Pg.280]    [Pg.156]    [Pg.593]    [Pg.593]    [Pg.395]   
See also in sourсe #XX -- [ Pg.66 ]




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