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- Condition and conditions are similar in meaning, but they have different nuances or shades of meaning and are used in different contexts in different ways1. Condition describes the physical state of something or someone, and can also refer to a health problem1. When speaking of a person's individual physical and mental states, the reference would be conditions2. However, when speaking of the total health of an individual, you would speak of the condition of his health2.Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.All three nouns are similar in meaning, but they have different nuances or shades of meaning and are used in different contexts in different ways. Condition Condition describes the physical state of something or some one. We talk about people or things being in good / bad / terrible / etc condition. Condition can also refer to a health problem:www.bbc.co.uk/worldservice/learningenglish/gram…Condition would be the apt word in your context. When speaking of a person's individual physical and mental states the reference would be conditions; a recitation of all the problems. HOwever, when speaking of the total health of an individual you would speak of the condition of his health.forum.wordreference.com/threads/condition-vs-con…
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What is the difference between necessary and …
WEBIf $p\implies q$ ("$p$ implies $q$"), then $p$ is a sufficient condition for $q$. If $\lnot p\implies \lnot q$ ("not $p$ implies not $q$"), then $p$ is a …
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What is the difference between boundary conditions and initial …
WEBAug 28, 2015 · Boundary conditions are those which depends on space while initial conditions are depends on time. So, in boundary condition space coordinate will be varied and in initial conditions time will be varied.
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calculus - What is the difference between necessary condition ...
WEBJun 7, 2015 · Necessary condition $A$ means that $A$ that must exists in order for $B$ to occur, however, $A$ alone doesn't guarantee that $B$ happens. Sufficient condition $A^\prime$ means that if $A^\prime$ happened then $B$ will inevitably occur.
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Difference between "essential boundary conditions" and "natural ...
WEBOct 1, 2018 · The two types of boundary conditions are used: Essential or geometric boundary conditions which are imposed on the primary variable like displacements, and. Natural or force boundary conditions which are imposed on the secondary variable like forces and tractions.
logic - sufficient condition vs necessary condition - Mathematics …
WEBApr 10, 2020 · In sum, it's not that the first sentence is a sufficient condition, but rather that it expresses a sufficient condition relationship: that one thing is a sufficient condition for something else. Likewise, it's not that the second sentence is a necessary condition, but rather that it expresses a necessary condition relationship: that one thing ...
What's the difference between an initial value problem and a …
WEBInitial value problem will be given initial conditions. But the boundary value problem contains boundary conditions like y(x1) and y(x2).
Difference between "necessary" and "necessary but not sufficient ...
WEBJan 26, 2015 · If $p \to q$ ($p$ implies $q$), then $p$ is a sufficient condition for $q$. If $\neg p \to \neg q$ (not $p$ implies not $q$), then $p$ is a necessary condition for $q$. From these two conditions how would you apply necessary but not sufficient?
logic - about necessary and sufficient condition, again
WEBSep 15, 2015 · The phrase "A is a necessary/sufficient condition" has no meaning without reference to a second condition. As for an example, being a square is a sufficiently strong condition to guarantee being a rectangle.
How to determine sufficient and necessary conditions?
WEBSep 16, 2018 · The first step in solving these problems should be to look up the definitions of "sufficient" and "necessary"! Condition "A" is "sufficient" for condition B if knowing that A is true immediately tells us that B is true.
Necessary and Sufficient Conditions for Lagrange Optimisation!
WEBDec 29, 2022 · Which conditions are necessary and sufficient, for Lagrange optimisation? Do necessary conditions become sufficient conditions? How can an individual condition be labelled "sufficient," if it relies on other necessary conditions being satisfied first.
Is an assumption a necessary or sufficient condition?
WEBNov 25, 2013 · If something follows from an assumption, then that assumption is a sufficient condition for that thing. Example: Assume that f(x) f ( x) is differentiable. It follows that f f is continuous. Differentiablility is sufficient to make a function continuous, but …
logic - Necessary and sufficient condition meaning - Mathematics …
WEBDec 11, 2016 · $A$ is a necessary condition for $B$ iff $B \implies A$. In other words, it cannot be true that $B$ holds while $A$ doesn't. $P$ is a sufficient condition for $Q$ iff $P \implies Q$.
calculus - Are there any conditions of integration? - Mathematics …
WEBWhen we differentiate a function f(x) f ( x), there are conditions under which the derivative would not exist and cannot become differentiable. However, I have tried looking online for any conditions for integration and I haven't found anything.
logic - The meaning of the sufficient condition - Mathematics …
WEBMay 2, 2021 · A condition being "sufficient" just means that it is enough to imply some other property. Symbolically, we say " $P$ is a sufficient condition for $Q$ " or "a sufficient condition for $Q$ is $P$ " both mean the same thing as " $P$ implies $Q$ ", or " $P\to Q$ ."
partial differential equations - Neumann boundary condition VS ...
WEBJun 7, 2017 · Let Ω smooth and open and f and g with good conditions. We have to solve in H1(Ω) the problems. (D): {−Δu = f u = g Ω ∂Ω and (N):{−Δu = f ∂u ∂ν = g Ω ∂Ω. Why do we have to solve (D) weakly in H1g(Ω) = {v ∈ H1(Ω) ∣ v|∂Ω = g} whereas to solve weakly (N) we can stay in H1(Ω) (and we don't have to consider a space as ...
How to identify natural and essential boundary conditions of this ...
WEBThe essential boundary conditions (BCs) are imposed directly in the solution imposed by the trial functions, which should satisfy them. The natural BCs are imposed in the right-hand side of the resulting $KU=F$ system and are not necessarily satisfied by the trial functions.
What is meant by homogeneous boundary conditions?
WEBIf your differential equation is homogeneous (it is equal to zero and not some function), for instance, $$\frac{d^2y}{dx^2}+4y=0$$ and you were asked to solve the equation given the boundary conditions, $$y(x = 0) = 0$$ $$y(x = 2\pi) = 0$$ Then the boundary conditions above are known as homogenous boundary conditions.
What's the need of boundary and initial conditions in a PDE
WEBMay 29, 2017 · The boundary conditions on the PDE become boundary conditions on the spatial ODE(s). The initial conditions on the PDE become initial conditions on the temporal ODE. So, we need boundary and initial conditions on PDEs for the exact same reason we need them on ODEs.
Indicator functions vs. conditions - Mathematics Stack Exchange
WEBDec 18, 2017 · You can's push the indicators function in the condition, because you are taking the expectation of something. Zero values count in the computation. If you consider only positive values, the expectation will mechanically be higher. $\endgroup$
Difference between Fritz John and Karush-Kuhn-Tucker conditions
WEBThe crucial difference between the two sets of optimality conditions is that when there is at least one nonlinear constraint, a constraint qualification (CQ) condition must be satisfied for the KKT conditions to be necessary for optimality.
Conditions for Weak and Strong law of Large Numbers
WEBJun 3, 2020 · To what extent are the conditions accurate for either the WLLN or SLLN to be true, when stated here in the book? I somehow find it slightly difficult to believe that only the condition EX is finite can cause the laws to be valid in all possible (maybe even pathological) distributions and scenarios.
Feasibility and optimality conditions in linear programming
WEBOct 9, 2016 · If x = [xB, xN] = [B − 1b, 0n − m] is such that xB = B − 1b ≥ 0 then x is called basic feasible solution of the LP problem (1) or (2), xB are the basic variables, xN are the non basic variables. Note that feasibility condition is necessary for a …
Lagrange multipliers and KKT conditions - what do we gain?
WEBBy using Lagrange multipliers or the KKT conditions, you transform an optimization problem ("minimize some quantity") into a system of equations and inequations -- it is no longer an optimization problem. The new problem can be easier to solve. It is also easier to check if a point is a solution.
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