Current Ratio: 2000: $3‚205/$5‚245 = 0.61 2001: $3‚567/$6‚403 = 0.56 2002: $3‚902/$6‚455 = 0.60 2003: $4‚550/$6‚157 = 0.74 2004: $3‚606/$5‚941 = 0.61 (2) Operating Cash Flow to Current Liabilities Ratio: 2001: $236/0.5($5‚245 + $6‚403) = 0.041 2002: $225/0.5($6‚403 + $6‚455) = 0.035 2003: $142/0.5($6‚455 + $6‚157) = 0.023 2004: $(1‚123)/0.5($6‚157 + $5‚941) = (0.186) (3) Liabilities to Assets Ratio: 2000: $16‚354/$21‚931 = 0.746 2001: $19‚581/$23‚605 = 0.830 2002: $23‚563/$24‚720 = 0.953 2003: $26‚323/$25
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to someone lacking in knowledge of scripture. Secondly‚ the author notes that during this time period “. . . there was little that brought fresh understanding of the Psalms” (p.225).However‚ the author still maintains that “. . . it must not be forgotten that the Psalms continued to nourish Christians in many ways” (p.225). Therefore‚ this remains important because even though the church had not developed new or fresh ways to understand the Psalms‚ the Psalms were still entirely capable of nourishing
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to cause them in his present condition” (Kafka 225). At this point‚ Kafka displays Gregor’s situation as temporary. Unfortunately‚ the situation is not temporary and does become a burden on the family‚ stripping Gregor of his pride and qualities that make him human. “Gregor realized that the lack of all direct human speech for the
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10th Real Numbers test paper 1. 2. 2011 Show that any positive odd integer is of the form 6q + 1‚ or 6q + 3‚ or 6q + 5‚ where q is some integer. An army contingent of 616 members is to march behind an army band of 32 members in a parade. The two groups are to march in the same number of columns. What is the maximum number of columns in which they can march? Sol. Hints: Find the HCF of 616 and 32 3. Use Euclid’s division lemma to show that the square of any positive integer is either
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Example 1: The manager of an oil refinery must decide on the optimal mix of two possible blending processes of which the inputs and outputs per production run are as follows: The maximum amounts available of crudes A & B are 225 units and 200 units respectively. Market demand shows that at least 150 units of gasoline X and 120 units of gasoline Y must be produced. The profits per production run from process 1 and process 2 are Rs. 200 and Rs. 300 respectively. Formulate the problem as a
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CAMBRIDGE SOFTWARE CORPORATION – A CASE STUDY Cambridge Software Corporation‚ a small software company was trying to expand its revenue and profit by bringing out multiple versions of Modeler‚ a powerful‚ multi-module‚ Lotus 1-2-3 compatible modelling software product. The key questions in front of the corporation were how many versions to come up with‚ which segments to target and how to price the different versions. There were three options available as far as the number of versions goes-the
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animalistic. “It came as an unmistakable indication to me of how low I had sunk the day I noticed‚ with a pinching of the heart‚ that I ate like an animal‚ that this noisy‚ frantic‚ unchewing wolfing-down of mine was exactly the way Richard Parker ate(225).” Pi did not eat like this because of the appalling hunger‚ but because of the rush. Pi did not have time to consider what was in front of him. Since Pi was a vegetarian‚ if he would have thought about what he was getting ready to eat; he
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What do I care if Mohammed was a good man‚ or Buddha! Does that alter my own goodness or evil? Let us be good for our own sake on our own responsibility! Not because some body way back there was good! (Reminisces of Swami Vivekananda p. 273) We are responsible for what we are‚ and whatever we wish ourselves to be‚ we have the power to make ourselves. If what we are now has been the result of our own past actions‚ it certainly follows that whatever we wish to be in future can be
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Imagine an Iraqi girl‚ in the wake of 9/11‚ exposed to the tortures of war. Everywhere she looks she is surrounded by the awful sights‚ sounds and smells. She never knows at any moment‚ and with every turn of a corner what is going to happen. One morning she is awaken and stripped from her parents home by a person she does not even know. Scared and lonely‚ the girl is carted off to a house with several other children. None of them know what is going on or why they are in this place. Is it because
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13. People in a large population average 60 inches tall. You will take a random sample and will be given a dollar for each person in your sample who is over 65 inches tall. For example if you sample 100 people and 20 turn out to be over 65 inches tall‚ you get $20. Which is better: a sample of size 100 or a sample of size 1‚000? Choose one and explain. Does the law of averages relate to the answer you give? In this case a sample size of 100 would be better. This can be explained using law of averages
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