Additional information‚ including supplemental material and rights and permission policies‚ is available at http://ite.pubs.informs.org. Vol. 11‚ No. 1‚ September 2010‚ pp. 35–42 issn 1532-0545 10 1101 0035 informs ® doi 10.1287/ited.1100.0053 © 2010 INFORMS INFORMS Transactions on Education Teaching Note Spreadsheet Modeling to Determine the Optimum Hotel Room Rate for a Short High-Demand Period Thin-Yin Leong‚ Wee-Leong Lee School of Information Systems‚ Singapore Management
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0954Xi Where is personal consumption expenditure in billion of dollars Xi is disposable personal income (PCE) in billions of dollars (*PCE is used as a short form of disposable personal income in the following report) (b) Interpret the coefficient The slope of disposable income (β1= 0.0953) tell us for each additional billion of dollars in disposable personal income‚ the PCE increase by 0.0953 billion dollars (c) Comment on the significance of model (α = 0.05) Hypotheses:
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BIOCHEMISTRY 304 Enzyme Kinetic Sample Problems #1 September 2004 1 Given the reaction k1 kp E + S ES E + P k-1 where k1 = 1 x 107 M-1 sec-1 k-1 = 1 x 102 sec-1‚ and kp = 3 x 102 sec-1 a) Calculate Ks b) Calculate Km (a) k-1 1 x 102 sec-1 Ks = k1 = 1 x 107 M-1 sec-1 = 1 x 10-5 M (b) k-1 + kp (1 x 102 sec-1) + (3 x 102 sec-1)
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Experiment N | Kinetics of the Depolymerization of Diacetone Alcohol via Basic Catalysis | | Ingrid Tafur -5672578 | 2/11/2011 | CHM233O Partner: Laura Marrongelli Demonstrator: Cheryl McDowall Objective The rate constant of the depolymerization of diacetone alcohol via basic catalysis was determined by monitoring the change in volume as a function of time at constant temperature of a pseudo first order reaction where the species in excess was sodium hydroxide. This was accomplished
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| Merola Resort Properties | | | Group 2Team 2 | Statistic Assignment - Lecturer: Sienney Liu | | Team members: Nguyen Ngoc Bao Chau s3408641Dinh Bach Nga s3410233Huynh Minh Khoa s3409594 | QUESTION 1: Use Excel to create a histogram which displays the frequencies of different satisfaction levels collected from the guests in each of the two hotels. Be sure to include the two Frequency Distribution tables with your two histograms. Bin | Frequency |
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Study of Solubility Equilibrium of Potassium Hydrogen Tartrate Wang Haina 1. Aim 1. To determine the solubility of potassium hydrogen tartrate (KHT) at various temperatures from 10°C to 50 °C‚ and determine the corresponding Ksp at these temperatures. 2. To obtain the changes in enthalpy and entropy of the dissolution of KHT from the dependence of Ksp on temperature. 2. Results and discussion 2.1 Collection of data A portion of KHT (1 to 1.5 g) was added into about 100 mL of deionised
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HYPOTHESIS TESTING QUESTIONS 7.1. (a) In the regression context‚ the method of least squares estimates the regression parameters in such a way that the sum of the squared difference between the actual Y values (i.e.‚ the values of the dependent variable) and the estimated Y values is as small as possible. (b) The estimators of the regression parameters obtained by the method of least squares. (c) An estimator being a random variable‚ its variance‚ like the variance of
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m. The case of n goods Budget constraint: p1x1 + p2x2+…+ pnxn ≤ m. Properties of the Budget Set Budget line（预算线）: p1x1 + p2x2 = m. Vertical intercept: m/p2 Horizontal intercept: m/p1. Slope: – p1/p2 Economic interpretation of slope: For the bundle (x1‚ x2): p1x1 + p2x2 = m. After a change in bundle (△x1‚ △x2): p1(x1+△x1) + p2(x2+△x2) = m. good 2
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Games were not held in 1940 and 1944.) Task One: Graph 1: This graph shows the correlation between the year and the height of the gold medal winners in the Olympic. The x-axis on this graph presents the years that the data was collect while the y-axis presents the height of the gold winner of that current year. This graph was graphed using the program Graphical Analysis. Constraints: During the years 1940 and 1944‚ the Olympic was cancelled due to World War II. Due to this‚ the data point
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3/28/2014 5.1 Collection and Analysis of Rate Data Differential and integral method for batch data 5.2 Method of initial rates 5.3 Method of half lives Chapter 5 Determine the reaction order and specific reaction rate from experimental data obtained from batch reactors. Describe how to use numerical difference formulas to analyze experimental data to determine the rate law. 5.1 Differential and integral method for batch data Describe how the methods
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