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5 -NTH

Table 5. Nth-of-a-Kind total construction cost for 4-unit GT-MHR and PH-MHR (M )... Table 5. Nth-of-a-Kind total construction cost for 4-unit GT-MHR and PH-MHR (M )...
Equation 5-60 is the generalized equation, whieh ean be used to determine the reaetion time of an nth order reaetion with b, the stoiehiometrie eoeffieient of the produet eomponent B. [Pg.279]

Equation 5-247 is a polynomial, and the roots (C ) are determined using a numerical method such as the Newton-Raphson as illustrated in Appendix D. For second order kinetics, the positive sign (-r) of the quadratic Equation 5-245 is chosen. Otherwise, the other root would give a negative concentration, which is physically impossible. This would also be the case for the nth order kinetics in an isothermal reactor. Therefore, for the nth order reaction in an isothermal CFSTR, there is only one physically significant root (0 < C < C g) for a given residence time f. [Pg.338]

In the discussion of hypoelectronic metals in ref. 4, the number of ways of distributing Nv/2 bonds among NL/2 positions in a crystal containing N atoms with valence v and ligancy L was evaluated. The number per atom is the Nth root of this quantity. Structures for which the number of bonds on any atom is other than v-l,v, orv + l were then eliminated with use of the binomial distribution function [only the charge states M+, M°, and M are allowed by the electroneutrality principle (5)]. In this way the following expression for rhypo, the number of resonance structures per atom for a hypoelectronic metal, was obtained ... [Pg.407]

Given that the decomposition of SrC03 is a simple nth order reaction and that the rate consteUit is 4 x lO" mol/sec. at 865 °C, calculate the amount of SrO formed in 10.0 minutes from the original 1.0 mol of powder, if the reaction is a first-order reaction. [Pg.176]

Figure 5.4. Batch reactor with simple nth-order reaction. Figure 5.4. Batch reactor with simple nth-order reaction.
TANK and TANKD - Single Tank with Nth-Order Reaction... [Pg.323]

Figure 5.30. A continuous-tank reactor with nth-order reaction. Figure 5.30. A continuous-tank reactor with nth-order reaction.
The equation involving t for the general case of a reaction of the nth order as shown above applies to any value of n except n = 1, for this case the treatment leading to exponential equation shown in first-order reaction (In a/(a- x) = kt) must be employed. The equation is applicable for n = 2. Other cases, including those of nonintegral orders, can easily be worked out. The half-life, t0 5, is seen to be inversely proportional to k in all cases, and inversely proportional to the (n - 1) power of the concentration. [Pg.301]

Cauchy s Root Test. If the nth root of the absolute value of the nth term, as n becomes unbounded, approaches... [Pg.26]

The corresponding moments of decay time were obtained above (5.122). Let us analyze in more detail their structure. One can represent the nth moment in the following form ... [Pg.416]

For an nth-order reaction, the diffusion equation corresponding to equation 8.5-12 is... [Pg.207]

According to equation 8.5-28, the nth-order surface reaction becomes a reaction for which the observed order is (n + l)/2. Thus, a zero-order surface reaction becomes one of order 1/2, a first-order reaction remains first-order, and second-order becomes order 3/2. This is the result if De is independent of concentration, as would be the case if Knud-sen diffusion predominated. If molecular diffusion predominates, for pure A, DecrcA, and the observed order becomes n/2,with corresponding results for particular orders of surface reaction (e.g., a first-order surface reaction is observed to have order 1/2). [Pg.209]

Fig. 5. Confusion matrix for the HDPCA analysis of the four grossular garnets. The nth row and column correspond to the nth grossular type truth and HDPCS statistical assignment, respectively. Fig. 5. Confusion matrix for the HDPCA analysis of the four grossular garnets. The nth row and column correspond to the nth grossular type truth and HDPCS statistical assignment, respectively.
Here C(g) is the centralizer of g and [conjugacy classes of G. Hirzebruch and Hofer consider in particular the action of the symmetric group G(n) on the nth power Sn of a smooth projective surface 5 by permuting the factors. The quotient is the symmetric power S(" and ivn Slnl — is a canonical resolution of The canonical divisor Ks is invariant under the G(n) action. [Pg.54]


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Empirical Rate Equations of the nth Order

Nth order

Nth order differential equations

Nth overtone

Nth roots of unity

Nth-order rate law

Nth-order reactions

Nth-order surface reaction

Nth-order system

Pseudo nth order

Simple Irreversible Reactions - Zeroth to Nth Order

Solution of nth-Degree Polynomials and Transfer Functions

The nth-Order Reaction

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