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    Scheduling

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    1. Why is scheduling fairly simple for repetitive systems but fairly complex for job shops? Scheduling for repetitive systems is fairly simple because the activities and equipment used is the same. This goes for high-volume and medium volume systems because the productions are the similar. Scheduling for job shops is more difficult because the products formed are customized or of a personal nature and therefore are not mass produced. Stevenson‚ William J. Operations Management‚ 11th Edition. McGraw-Hill

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    ECG scipaper

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    present in the body and by cleaning the surfaces of the skin‚ to avoid the disruption of signal of the machine. Assessment of the condition of the heart were done with the use of electrocardiogram graph. The waves represented by P waves‚ QRS wave or complex‚ and T wave were observed as well as its significance in reading the graph. Comparison of waves during and after physical activities were observed to full understand the process in the impulse of the electrical signal of the heart. Hard activities

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    Fourier Series Fourier series started life as a method to solve problems about the flow of heat through ordinary materials. It has grown so far that if you search our library’s data base for the keyword “Fourier” you will find 425 entries as of this date. It is a tool in abstract analysis and electromagnetism and statistics and radio communication and . . . . People have even tried to use it to analyze the stock market. (It didn’t help.) The representation of musical sounds as sums of waves of various

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    activity. The first wave is the P wave which occurs in response to atrial depolarization. Next the QRS complex occurs as a result of ventricular depolarization and may or may not include Q and S portions of the wave. Finally‚ the T wave is in response to ventricular repolarization. Atrial repolarization is not typically seen on the ECG because it happens around the same time as the QRS complex(reference text book). In order to record an ECG‚ electrodes(leads) must be placed in appropriate places

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    Anderson’s swipe desires to have the people around him see him as more than just a common swipe. Because of this‚ the reader can easily see his actions directly result from his desire to make himself appear more important‚ they result from an inferiority complex. The swipe’s disdain of the man with the Windsor tie and his actions towards him give obvious 2 example of his attempts at posturing and self assurance of superiority. His philosophy of putting up a good front shows the reader his subconscious feelings

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    BSOP429 MIDTERM

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    1. (TCO 12) Formal systems for shop floor control under JIT are _____. (Points : 5)         very necessary        complex        largely unnecessary        essential Question 2. 2. (TCO 2) The problem with a schedule board is _____. (Points : 5)        not a good technique to use with a manual system        difficulty in updating data.        it is easy to use in a complex system requiring constant updating        it is not used to schedule the work for each work or machine center Question

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    following the end of segregation. Julian despises his mother’s need to feel superior and pities her ignorance. Julian is conflicted by the fact that his mother will never change and toys with different ways to teach her a lesson and end her superiority complex. The story ends tragically with both Julian and his mother learning a very difficult lesson- that ignorance does not discriminate. Julian’s mother is trapped in a time when she feels superior to Negros because of her skin color‚ last name and family

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    Principle of Management

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    divisible by 4 n(n+1)(2n+1) is divisible by 6 15. 2n + 7 < ( n + 3 )2 x 2 n1  y 2 n1 is divisible by x + y. 1 + 2 + 3 + ……………………..+ n < Sheeba Manoj 1 (2n  1) 2 8 Page 1 TRIGONONOMETRY Sheeba Manoj Page 2 COMPLEX NUMBERS Prove that 1. 1 + i2 + i4 +i6 = 0 2. 6i54 + 5i37 - 2i11 + 6i68 = 7i 1 ( 1+ i )4 ( 1 + )4 = 16 i 3. 4. in. i n+1. i n+2 . i n+3 = -1 ‚ n  N Solve for x and y. 5. 2x + 3iy = 5 + 6i 6. ( 3 + i ) x + ( 1 –

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    Matrix eigenvector

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    Eigenvectors and eigenvalues of a matrix The eigenvectors of a square matrix are the non-zero vectors which‚ after being multiplied by the matrix‚ remain proportional to the original vector‚ i.e. any vector that satisfies the equation: where is the matrix in question‚ is the eigenvector and is the associated eigenvalue. As will become clear later on‚ eigenvectors are not unique in the sense that any eigenvector can be multiplied by a constant to form another eigenvector. For each

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    lab report

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    EXPERIMENT 1: TITLE: ISOMERISM AND KINETICS IN COORDINATION CHEMISTRY OBJECTIVE: 1. To prepare and study the kinetics of the interconversion of some of the isomers of a typical coordination compound. INTRODUCTION: Isomerism played a central role to establish the basic concept in coordination chemistry while reaction kinetics of coordination compound is known as the area of continuing intense research activity. The mechanism of the reactions of coordination compounds relevance

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