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The condition to be satisfied by q so that a rational number p/q has a non terminating decimal expansion is not of the form 2^m × 5ⁿ, where m and n are non negative integers. For e .g : 1/13 Here, prime factors of 13 are not of the form 2^m × 5ⁿ,so it will not have a terminating decimal expansion. 3.2 Canonical and Standard forms of LPP : After the formulation of LPP, the next step is to obtain its solution. But before any method is used to find its solution, the problem must be presented in a suitable from.

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any one of the above conditions. 2 .Some case in LPP has _____. a. one optimal solutions.

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2 .Some case in LPP has _____. a. one optimal solutions. b.

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where all the constraints are satisfied simultaneously. b.

Each basis gives at most one basic feasible solution.

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12.In LPP the condition to be satisfied is _____ A. Constraints have to be linear B. Objective function has to be linear C. none of the above D. both a and b 13.When the sum of gains of one player is equal to the sum of losses to another player in a game, this situation is known as _____. A. two-person game B. two-person zero-sum game Q26 -In LPP the condition to be satisfied is. Constraints have to be linear; Objective function has to be linear; none of the above; both a and b; Q27 – Identify the type of the feasible region given by the set of inequalities. x – y <= 1. x – y >= 2. where both x and y are positive. A triangle; A rectangle; An unbounded region; An empty region 31.

Can you explain this answer? are solved by group of students and teacher of Electrical Engineering (EE), which is also the largest student community of Electrical Engineering (EE). Conditions to be Satisfied. Each of the Sellers will use its best efforts to cause all of the conditions contained in Article 7 of this Agreement to be satisfied and to cause the officers and directors of Sellers to cooperate to that end. Sample 1. If a condition is satisfied, then all necessary features or qualities are present. If a condition obtains, it "exists, is used, or is accepted".

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The Journal of speed of residents which varies with road conditions. In paper A, we derive such conditions on the update matrix based on a sufficient and then a locally optimal solution is sought, such a solution x satisfy There are also interior-point methods for solving linear programming. We establish sufficient conditions on the objective function and the constraints of Differentiable Exact Penalty Function [21]): Assume LICQ is satisfied at all x and H. Uzawa, Studies in Linear and Non-Linear Programming. av P Hjertstrand · 2008 · Citerat av 2 — The significance of this theorem is that if the observed data satisfy some testable conditions, then the data may be rationalized by a well-behaved utility function lppchk Command · lppmgr Command · lpq Command · lpr Command · lprm Command · lpsched Command · lpstat Command · lpsystem Command. Citerat av 3 — success of linear programming, and, in general, of operations rese- arch, can be attributed This treatise will deal mainly with general economic conditions as Whether the satisfaction of demand, namely maximum or resonable profits, is in Family In Conditions Of The Right-Bank Forest-Steppe Of Ukraine | The as improved performance by assigning a correspondingly higher satisfaction score.

Also learn about the methods to find optimal solution of Linear Programming Problem (LPP). Formulation of Linear Programming Problem (LPP): The construction of objective function as well as the constraints is known as formulation of LPP. The following are the […]
Write the condition to be satisfied for which equations ax 2 + 2bx + c = 0 and \[b x^2 - 2\sqrt{ac}x + b = 0\] have equal roots. Advertisement Remove all ads.

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Saying that a condition is satisfied may or may not imply that it wasn't previously. According to answered solutions I have tested the loop. I want the range swtich from 6 to 10; 11 to 16 and so one until the condition is satisfied but the loop keep running from 1 to 5. set_mean 2020-09-29 SolutionShow Solution. ax 2 + 2bx + c = 0 … (1) And, \ [b x^2 - 2\sqrt {ac}x + b = 0\] ……. (2) roots are equal. Let D 1 and D 2 be the discriminants of equation (1) and (2) respectively, Both the given equation will have real roots, if `D_1 ≥0 " and " D_2 ≥ 0 `.

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c. three . d. none of these. Answer:D.