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    Krispy Kreme

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    SAMPLE CASE PREPARED BY MANAGAGEMENT AND POLICY INTRODUCTION: The inception of Krispy Kreme was back in 1933 ‚ when Ishmael Armstrong ‚ a farmer and store-owner in Paducah‚ Kentucky bought a doughnut shop from a French chef. With the purchase of the shop Armstrong received the rights to a secret yeast-raised doughnut recipe. Later on during that year Armstrong’s nephew Vernon Rudolph completed high school and from being a deliver boy for the doughnut shop to a partner. At this point

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    Summary Manley Manufacturing‚ Inc.‚ is studying the benefits that can result from increasing its use of industrial robots so Manley Principal‚ which he is the Vice President of industrial relations‚ meet with Kenny stoppum‚ president of the labor union local representing most of the company’s industrial employees ‚ to discusses the resulting impact of computer-integrated robotic systems on employment‚ workers‚ and jobs. Principal then listed the major advantages associated with robots: Improved

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    Finance-Crib Sheet

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    Loan=Payment*PVIFA(k;n) Canadian Mortgage: k1 Month eff.Rate=1+k216 Sample Mean: x=i=1nxin n Risk or variability(s-variance):s2=i=1n((xi-x))^2 (n-1) S=s2 EX=i=1mprobi*xi Legend: R-Return‚ cf=Capital Gain‚ k=interest rate/year PVIFA: present value interest factor of annuity‚ m-Com. freq:#times/yr-given by question‚ k(EAR)-Affected due to compounding of interest rate‚ t-# of years‚ n-period‚ s2:Sample Variance‚ s:Standard deviation‚ m:number of different possible

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    Power Factor Correction

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    9)=25.84° ------------------------------------------------- ------------------------------------------------- S=10 kVA ------------------------------------------------- P=S ×p.f=10 ×0.9=9 kW ------------------------------------------------- Q= S2-P2=10k2-9k2=19=4.3589 kVAr ------------------------------------------------- ------------------------------------------------- ------------------------------------------------- ------------------------------------------------- -------------------------------------------------

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    know that the hawksbill sea turtle can change colors(S16)?!?! This proves that the hawksbill sea turtle has many different features. The hawksbill sea turtle as a unique physical structure(S1). Most commonly found in water 18.3 meters or shallower(S2). Hawksbill sea turtles and critically endangered and their shells are used for jewelry‚ ornaments‚ decorations(S1). Sometimes they have nests as far as

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    Lecture Notes   1 MSC  IN  OPERATIONAL RESEARCH LECTURE 8 TRANSSHIPMENT MODEL  In generalized transshipment model‚ items are supplied from different sources to different destination. It is sometimes economical if the shipment passes through some transient nodes in between sources and destinations. Unlike in transportation problem‚ where shipments are sent directly to a particular source to a particular destination‚ in transshipment problem‚ the objective is to minimize the total cost of

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    Introduction: “The human mind is our fundamental resource” said by John Fitagerald Kennedy. Thus company human resources are essential to an organization‚ and individual motivation is the core issue of Human resources. A motivated workforce tends to mobilize its employee enthusiasm and creativity in work‚ in which to improve individual and organizational performance. Hard work among the employees can be attributed to the ability of the organization to meet their needs. Individual needs can be

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    Foucault’s Pendulum In 1851‚ a French physicist named Jean-Bernard-Leon Foucault suspended an iron ball with a radius of approximately 0.5 feet from the ceiling of the Pantheon in Paris with a wire that was over 200 feet long. The ball was used as a pendulum‚ and it could swing more than 12 feet back and forth. Beneath the ball he placed a circular ring with sand on top of it. Attached to the bottom of the ball was a pin‚ which scraped away the sand in its path each time the ball went by. To get

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    Kinematics

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    acceleration: Example 1 • A body starts from rest at x=0. ax(t)=2t-4 [m/s2]. Find the jerk and the position as a function of time. Solution: At rest =>vx0=0; At x=0 =>x0=0 Integrating: vx(t)=vx0+t2-4t=t2-4t [m/s] x(t)=x0+(t3/3)-2t2=(t3/3)-2t2 [m]; jx=dax/dt=2 [m/s3] Example 2 A body is moving along x with a constant jerk. At t=2s‚ its velocity is 4 m/s. At t=4.5s and t=5s‚ its acceleration is respectively 2.1 m/s2 and 4m/s2. At t=1s it is at x=3.4m. Determine the position of the body at t=7s. Example

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    Reviewer for MANSCIE 1. Introduction to Quantitative Analysis Approach Quantitative Analysis involves the use of mathematical equations or relationships in analyzing a particular problem. Steps in Quantitative Analysis Approach 1. Define the problem 2. Develop a model 3. Acquire input data 4. Develop a solution 5. Test the solution 6. Analyze the results 7. Implement the results 2. Decision Theory Six steps in decision making 1. Define the problem 2. List possible alternatives 3. Identify possible

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