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Determinate equations

Determinate De*ter"mi*nate, a. [L. determinatus, p. p. of determinare. See Determine.] 1. Having defined limits; not uncertain or arbitrary; fixed; established; definite. Quantity of words and a determinate number of feet. --Dryden. 2. Conclusive; decisive; positive. The determinate counsel and foreknowledge of God. --Acts ii. 23. 3. Determined or resolved upon. [Obs.] My determinate voyage. --Shak. 4. Of determined purpose; resolute. [Obs.] More determinate to do than skillful how to do. --Sir P. Sidney. Determinate inflorescence (Bot.), that in which the flowering commences with the terminal bud of a stem, which puts a limit to its growth; -- also called centrifugal inflorescence. Determinate problem (Math.), a problem which admits of a limited number of solutions. Determinate quantities, Determinate equations (Math.), those that are finite in the number of values or solutions, that is, in which the conditions of the problem or equation determine the number.

Determinate De*ter"mi*nate, a. [L. determinatus, p. p. of determinare. See Determine.] 1. Having defined limits; not uncertain or arbitrary; fixed; established; definite. Quantity of words and a determinate number of feet. --Dryden. 2. Conclusive; decisive; positive. The determinate counsel and foreknowledge of God. --Acts ii. 23. 3. Determined or resolved upon. [Obs.] My determinate voyage. --Shak. 4. Of determined purpose; resolute. [Obs.] More determinate to do than skillful how to do. --Sir P. Sidney. Determinate inflorescence (Bot.), that in which the flowering commences with the terminal bud of a stem, which puts a limit to its growth; -- also called centrifugal inflorescence. Determinate problem (Math.), a problem which admits of a limited number of solutions. Determinate quantities, Determinate equations (Math.), those that are finite in the number of values or solutions, that is, in which the conditions of the problem or equation determine the number.

- of determinate equations (those with a unique solution) and indeterminate equations. Equations in the book are presently called Diophantine equations. The...

- essentially of the theory of equations. For example, the fundamental theorem of algebra belongs to the theory of equations and is not, nowadays, considered...

- variables) (VA, VB, VC and HA) but only three equilibrium equations, this system of simultaneous equations does not have a unique solution. The structure is therefore...

- hence, their numbers are subtracted by 1 before insertion into the equation. The equation is: E = N − B − T , {\displaystyle E=N-B-T,} where: N is the total...

- priori. That is, equations were determined by curves, but curves were not determined by equations. Coordinates, variables, and equations were subsidiary...

- today. The first volume deals with determinate equations, while the second part deals with Diophantine equations. The last section contains a proof of...

- networks, named after Gilles Kahn, the processes are determinate. This implies that each determinate process computes a continuous function from input streams...

- _{A}z\sigma _{xx}~\mathrm {d} A} To close the system of equations we need the constitutive equations that relate stresses to strains (and hence stresses to...

- Influence lines of determinate structures becomes a mechanism whereas the Influence lines of indeterminate structures become just determinate. Influence lines...

- number of nodal equilibrium equations is insufficient for solution, in general—unless the system is statically determinate. To resolve this difficulty...

- essentially of the theory of equations. For example, the fundamental theorem of algebra belongs to the theory of equations and is not, nowadays, considered...

- variables) (VA, VB, VC and HA) but only three equilibrium equations, this system of simultaneous equations does not have a unique solution. The structure is therefore...

- hence, their numbers are subtracted by 1 before insertion into the equation. The equation is: E = N − B − T , {\displaystyle E=N-B-T,} where: N is the total...

- priori. That is, equations were determined by curves, but curves were not determined by equations. Coordinates, variables, and equations were subsidiary...

- today. The first volume deals with determinate equations, while the second part deals with Diophantine equations. The last section contains a proof of...

- networks, named after Gilles Kahn, the processes are determinate. This implies that each determinate process computes a continuous function from input streams...

- _{A}z\sigma _{xx}~\mathrm {d} A} To close the system of equations we need the constitutive equations that relate stresses to strains (and hence stresses to...

- Influence lines of determinate structures becomes a mechanism whereas the Influence lines of indeterminate structures become just determinate. Influence lines...

- number of nodal equilibrium equations is insufficient for solution, in general—unless the system is statically determinate. To resolve this difficulty...

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