Payoffs are usually expressed as revenues or costs‚ but the can be expressed in a variety of values. Once a payoff table has been organized‚ there are several criteria available for making the actual decision. One of those is the maximax criterion. The maximax criterion results in the maximum of the maximum payoffs. The decision maker would be very optimistic. They would assume the most favorable state of nature would occur. When considering profit‚ the decision maker would pick the state of nature that
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Chapter I THE PROBLEM Introduction Fundamental principle to all assessments is that such should be valid and reliable. Further‚ validity and reliability of an assessment tool also include the scoring method employed in it. As an emerging alternative to traditional assessments‚ Concept Maps should demonstrate similar properties; otherwise its utility as assessment tool may be limited to mere qualitative description. This is the main premise upon which this proposal is founded. This study
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PTU/BOS/EC/101/08-05-2004/BATCH 2004 Punjab Technical University‚ Jalandhar B.Tech. Electronics & Communication Engg. Study scheme 3rd Semester Course code AM-201 EE-201 EC-201 EC-203 Course Title Applied MathematicsIII Network Analysis & Synthesis Electronics Devices & Circuits Electronic Measurement & Instrumentation L 4 3 3 3 T 1 2 1 1 P 0 0 0 0 Int. 40 40 40 40 Ext. 60 60 60 60 TOTAL 100 100 100 100 Object Oriented CS –252 Programming using C++ Lab.-I (Electronic EC-205 Devices & Networks)
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Criterions of Measurement Why do we need criterions of measurement? What problems may this application includes? Do we need statistic quality criteria? Table of Contents Chapter 1 - Introduction 4 Chapter 2 – Criterions of Measurements 5 1.Objektivitity 5 2.Reliability 5 3.Validity 6 3.1 Construct Valdity………………………………………………………………………... 3.2 Criterion Validity………………………………………………………………………… 3.2.1 Convergent Validity………………………………………………………………… 3.2.2 Discriminant Validity………………………………………………………………
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?1 + )= )= ?1 ?1 ?1?2 + +P= ( ?1+?2) + ?2 ?2 ?2 ?2 ?1 ?1?2 + ( ?1+?2) ?1 ?p ?? + P = K1 P1+ K2 P2 ?? Where K1= ?2 ?1 +?2 K2= ?2 ?2 (Eq.1) ?1 ?1 +?2 ?p= ??1 ?2 ?1 +?2 Taking Laplace transform of equation (Eq.1) ? Ps P’(s) + P’(s) = K1P1’(s) + K2P2’(s) P’(s) (1+ ?Ps) = K1P1’(s) + K2 P2’(s) ?2 P’(s) = 1+ ? ? P1’(s) + 1+? ? ? ? ?1 P2’(s) (Eq.2) Equation 2 can be represented in a block diagram as below: ?1
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closed-loop system. The characteristic equation can be written as: Since G(s)H(s) is a complex quantity‚ the equation can be rewritten as: Angle criterion: Magnitude criterion: The values of s which satisfy the magnitude and angle criterion lie on the root locus. Solving the angle criterion alone results in the root-locus. The magnitude criterion locates the closed loop poles on the locus. Root Locus Often the open-loop transfer function G(s)H(s) involved a gain parameter K‚ resulting in
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Mechanics of Respiration Angelica D. Francisco‚ MD‚ MSc Edited to Word Format by: GASES KINETIC THEORY OF GASES o MOLECULES IN CONSTANT MOTION > TEMPERATURE > PRESSURE > VOLUME AVOGADRO’S LAW: V n CHARLES’ LAW: V=kT THE VOLUME OF A GAS IS PROPORTIONAL TO THE TEMPERATURE V = kT‚ P is constant IDEAL GAS EQUATION V = kn‚ T and P are constant EQUAL VOLUMES OF GASES‚ CONTAIN EQUAL NUMBER OF MOLECULES. PV= nRT P‚ PRESSURE V‚ VOLUME OF GAS n‚ NUMBER OF MOLECULES OF GAS R‚ GAS CONSTANT T‚ TEMPERATURE
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then A) y = e√x - 2 B) ln y = √(x - 2) C) y = 4√x - 8 D) y = e√x 7. Which of the following is not a solution of the Laplace’s equation in spherical polar co-ordinates? A) 1/r B) ar2 + b/r2 C) ar + b/r2 D) b/r3 8. The Laplace transform of e-attn is A) n!/(s+a)n+1 C) (s+a)n B) D) n/(s+a)n asn For more materials visit www.educationobserver.com/forum 9. The population of a city increases at a rate proportional to the population at a given time. It is
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rroberson@wi.rr.com in order that the use of the SWEATT model can be tracked (and improved). What is SWEATT? 1. 2. 3. 4. Criterion: the specific area that has been identified as part of the SWEATT model Measure: the attribute or variable of interest by which the criterion will be judged Current value: the current value of the criterion measured Movement point: the point where the criterion transfers from strength to a weakness‚ from a weakness to strength‚ to excellence achieved‚ from a threat to reality
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C 1.010066 0.01528 63.81376 0.0000 RM_RF 2.287748 0.34307 6.667923 0.0000 R-squared 0.090284 Mean dependent variable 1.0209 Adjusted R-squared 0.088253 S.D. dependent variable 0.3499 S.E. of regression 0.334150 Akaike info criterion 0.6493 Sum squared residual 50.02209
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