data to base future sale trends on. w/c |Visitors / Sales |Mon |Tues |Wed |Thurs |Fri |Sat |Sun |Week Total | |01/06/11 |V |- |- |5 |1 |4 |1 |4 |15 | | |S |- |- |2 |0 |1 |0 |2 |5 | |06/06/11 |V |3 |2 |1 |5 |1 |1 |1 |14 | | |S |2 |1 |0 |2 |0 |0 |0 |5 | |13/06/11 |V |5 |2 |4 |3 |1 |2 |0 |17 | | |S |2 |0 |2 |1 |0 |1 |0 |6 | |20/06/30 |V |3 |3 |7 |6 |4 |4 |0 |27 | | |S |1 |2 |3 |2 |0 |0 |0 |8 | |27/06/11 |V |1 |4 |6 |4 |- |- |- |15 | | |S |0 |2 |3 |0 |- |- |- |5 | | | | | | | |Total visitors |88 | |
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he number theory or number systems happens to be the back bone for CAT preparation. Number systems not only form the basis of most calculations and other systems in mathematics‚ but also it forms a major percentage of the CAT quantitative section. The reason for that is the ability of examiner to formulate tough conceptual questions and puzzles from this section. In number systems there are hundreds of concepts and variations‚ along with various logics attached to them‚ which makes this seemingly
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1. Why are the three rioters looking for Death? Because they think death is a person. 2. What do they expect to find under the tree‚ and what do they actually find? They expect to find death but they find a pot of gold. 3. What happens to the rioters? They die‚ and actually find death. 4. Who/what is the Old Man a personification of? Death 5. How is “The Pardoner’s Tale” a moral tale? What is the moral? Because the rioters search for death‚ and find gold. They all die. Think Critically
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Convert the decimal number 125 into binary. Use the division-by-two method shown in the following example. 125 /2 = 62 r=1 62 /2 = 31 r=0 31 /2 = 15 r=1 15 /2 = 7 r=1 7 /2 = 3 r=1 3 /2 = 1 r=1 1 /2 = 0 r=1 01111101 2.Convert your binary result back into decimal to prove your answer is correct. This is also shown in the following example. Weights = 128 64 32 16 8 4 2 1 Bits = 0 1 1 1 1 1 0 1 64 + 32 + 16 + 8 + 4 + 1 = 125 Task 2: Procedure 1.Convert the binary number 10101101 into decimal
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Module 1‚ Lesson 2 Guided Notes Essential Standards Addressed: 2.1.1 (partial); 2.1.5 (partial) ● Slide 2 : What is matter‚ and what are some examples of matter? Matter is anything that has mass and takes up space. Some examples of matter would be water‚ air‚ and nitrogen! ● Slide 3: What are the three states of matter that are important in Chemistry? What are the major characteristics of solids? The three states of matter that are important in chemistry are solid‚ liquid‚ and gas
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Graham’s number‚ named after Ronald Graham‚ is a large number that is an upper bound on the solution to a certain problem in Ramsey theory. The number gained a degree of popular attention when Martin Gardner described it in the "Mathematical Games" section of Scientific American in November 1977‚ writing that‚ "In an unpublished proof‚ Graham has recently established ... a bound so vast that it holds the record for the largest number ever used in a serious mathematical proof." The 1980 Guinness
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Associate Level Material Appendix C: Administrative Matrix Instructions: Complete the Administrative Matrix located below. You are expected to identify and explain the functions and roles of management. This information is based on the four functions of management. By providing an example‚ you demonstrate an understanding of each management function. Function Role of Management Example Leading This includes interpersonal roles‚ subordinates within the organization‚ and persons
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Living by Number Summary MarineCorp was the maritime solution provider for the SURIA group of companies. It had two subsidiaries which are Green Port Sdn Bhd and Sungai Emas Port Sdn Bhd. Hafiz Hasyim is the person who is responsible to report financial performance in the company. He is one of the Boards which is CFO in organizational structure for the three companies. Besides‚ Vessel inspection and vetting was a major business of MarineCorp. MarineCorp also provide consulting services to SURIA
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Divisibility and Modular Arithmetic 87 CHAPTER 4 Number Theory and Cryptography SECTION 4.1 Divisibility and Modular Arithmetic 2. a) 1 | a since a = 1 · a. b) a | 0 since 0 = a · 0. 4. Suppose a | b ‚ so that b = at for some t ‚ and b | c‚ so that c = bs for some s. Then substituting the first equation into the second‚ we obtain c = (at)s = a(ts). This means that a | c‚ as desired. 6. Under the hypotheses‚ we have c = as and d = bt for some s and t . Multiplying we obtain cd
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In Unit 5 Activity 2 we were asked to predict and then find the brightness and flow rate of a closed circuit with a three cell battery pack‚ a long bulb‚ a capacitor parallel to the long bulb‚ and a round bulb. I originally predicted that the round bulb would be brighter when the circuit was first closed and when the circuit reached a steady state‚ and that the wire between the round bulb and the negative side of the battery would have a higher flow rate than the other wires. However‚ in the steady
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