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Share your images, view comic strips, take your documents with you learn how to leverage the image viewing capabilities of your PSP to maximize fun!

FIGURE 10.13 The final basic pattern tile (left) is used here as a fill pattern for a shape (right).

or H = C X Y . Since C is lower triangular with a nonzero along the diagonal, C is invertible. It follows that an equivalent parity check matrix is

The terms Internationalization and Localization are often used interchangeably. To Internationalize an online document refers to making it more suitable to a global audience, while Localizing an online document refers to making the document suitable for one particular locale. In this chapter we deal with the latter.

Several correlations for kSL have been reported in the literature. The Froessling type equation developed by Nienow and Miles (1978) based on the theory of slip velocity between the liquid and solid particles: namely, Sh = 2 + 0.44Re1/2 Sc0.38 p (10-19)

A3 = bw(1,2 ) (bf (1,2 ) + bf (1,6) ba(1,1) ) A4 = aw(1,2 ) A5 = aw(1,2 ) (af (1,1) - aa(1,1) bf (1,6) ) A6 = bw(1,2 ) bf (1,6) ba(1,2 ) and the denominator coef cients of s are: B1 = aw(1,1) + af (1,1) - aa(1,1) bf (1,6) B2 = aw(1,1) (af (1,1) - aa(1,1) bf (1,6) ) - bw(1,2 ) bf (1,3) Alternatively, if outlet air temperature is of interest, Equations 5.38 5.40 can be re-arranged to give the transfer function set for T : ao A s + A8 Tao (s) = 2 7 uw (s) s + B1s + B2 Tao (s) A9 s 2 + A10 s + A11 = ua (s) s 2 + B1s + B2 Tao (s) A12 = 2 Twi (s) s + B1s + B2 Tao (s) A13 s 2 + A14 s + A15 = Tai (s) s 2 + B1s + B2 for which the numerator coef cients of s are: A7 = aa(1,1) bf (1,1) A8 = aa(1,1) (aw(1,1) bf (1,1) + bw(1,1) bf (1,3) ) A9 = ba(1,1) A10 = aa(1,1) bf (1,2 ) + ba(1,1) (aw(1,1) + af (1,1) ) A = a 11 w(1,1) aa (1,1) bf (1,2 ) + ba (1,1) (aw(1,1) af (1,1) - bw(1,2 ) bf (1,3) ) A12 = aw(1,2 ) aa(1,1) bf (1,3) A13 = ba(1,2 ) A14 = ba(1,2 ) (aw(1,1) + af (1,1) ) A = b 15 a (1,2 ) (aw(1,1) af (1,1) - bw(1,2 ) bf (1,3) ) Figures 5.4(a) & 5.4(b) show the transfer function sets for both T and T expressed in cuswo ao tomary block diagram structures. It should be evident that for situations in which acceptable

The slope indicates that for each dollar that the monthly fee increases, the stop rate increases by 0.28%. Without the weighting, the increase was a negligible 0.01%. The R2 value suggests that the pattern is of medium strength, not dominant, but potentially informative. Without the weights there was no discernible pattern. So, based on this analysis, if the company were to raise the monthly fee by $10 for new customers, it would expect an additional 2.8% of them to leave during the first year. Whether this is financially viable depends on the business needs of the company.

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