Ordinary shooting

The shell is fully lowered down to the bottom of the mortar with the help 

When the shell has been loaded, the remaining propellant charge in the hand is scattered over the shell to ensure ignition. This is railed Powder spray . 

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The point has been made that mortars must be swept after each shot in ordinary shooting, and after each series of shots in quick shooting with a stick attached by a piece of cloth inside the wall. This is to remove the cinder from the lifting charge and to allow the shell to be loaded easily. It is also important to remove the remaining fire which occurs due to the Senko-Hanabi phenomenon in the cinder. After the display is finished wash the mortars with water, especially the inside, and dry them well. When they are completely dry they are biledl The cinder from... 

Shell catch. It can happen that a shell catches the wall of the mortar, when it is loaded. The diameter of the shell may be too large, the sweeping of the mortar may be incomplete, the shell with a handle may be loaded n an inclined position, or the fitting of a Kyokudo to the shell may be incorrect. In ordinary shooting, poke the shell down carefully with a wooden stick. If it does not fall to the bottom, pick out the shell by placing the mortar upside down. If it is a quick firing type, pour a bucket of water into the mortar to cool the hot metal placed in the bottom of the mortar and leave the mortar to stand for a while. After making sure that it is safe, the shell can be taken out of the mortar. 

Shooting operations (1) Ordinary shooting (2) Quick shooting (3) The sv/eeping of mortars 26.7 Firing precautions... 

There are several ways to solve a third-order ordinary-differential-equation boundary-value problem. One is shooting, which is discussed in Section 6.3.4.1. Here, we choose to separate the equation into a system of two equations—one second-oider and one first-order equation. The two-equation system is formed in the usual way by defining a new variable g = /, which itself serves as one of the equations,... 

Thus the equations that we must solve are 12.196 and 12.197, which comprise a set of two coupled first-order differential equations, subject to the boundary conditions, Xj = 0.01395, and X2 = 0.00712 at z = 0 and Xj = X2 = 0 at z = Z, with the unknown fluxes Ni, N2 that must be found. This equation set could easily be solved as a two-point boundary-value problem using the spreadsheet-based iteration scheme discussed in Appendix D. However, for illustration purposes we choose to solve the equation set with a shooting method, mentioned in Section 6.3.4. We can solve the problem as an ordinary differential equation (ODE) initial-value problem, and iteratively vary Ni,N2 until the computed mole fractions X, X2 are both zero at z = Z. 

The discharge of a machine gun shooting ordinary charges of smokeless powder produces bright flashes from the muzzle which... 

It certainly has a peculiar taste, in fact, many peculiar tastes. These tastes are, however, all perfectly easy to produce from good grapes by appropriate methods, such as dirty vats and shoots, hot fermentation, and the use of old and imperfectly cleaned vats and casks that have contained port. Just how this wine was made of course I cannot say, though I can guess, but it is not necessary to look for any chemical fabrication, for the ordinary methods of producing dry red wine in California are quite sufficient to account for all the off flavors imaginable. ... 

In ref. 141 the author presents a new and accurate method for the numerical solution of the eigenvalue problem of second-order ordinary dilferential equation The shooting method is used. The method has three steps. 

Captafol is not persistent in the environment. Captafol is stable under ordinary environmental conditions and rapidly degrades in soil, the rate of degradation being a function of soil type and pesticide concentration. It does not leach from basic soils and is unlikely to contaminate groundwater. Captafol sprayed on most crops has a half-life of less than 5 days. Captafol and/or its metabolites and degradates are readily absorbed by roots and shoots of plants. 

Deuflhard, P. "Recent Advances in Multiple Shooting Techniques" in Computational Techniques for Ordinary Differential Equations, Caldwell and Sayer, Eds, Academic Press, New York, 1980. 

In [169] the authors study the numerical solution of two point boundary value problems (BVPs) for second-order Ordinary Differential Equations (ODEs). They solve the above problems using a direct backward difference and the shooting technique. 

Subterminal branches are sympodial branches that develop just below a terminal gynoecium or androecium. Subterminal branching is especially common in acrocarpous mosses, and in many groups most of the shoots are just a series of subterminal branches (e.g., Pottiaceae, Grimmiaceae). Subterminal branches, or secondary axes from the basal part of perichaetia in cladocarpous mosses, are present in many members of the Hypnales (La Farge-England, 1996), but their role in the plant architecture is almost never comparable with that of ordinary branches. 

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