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9. The diagonal of a rectangle is 29 inches. The length is one inch longer than the width. What is the width of the rectangle (a) 18 inches (b) 19 inches (c) 20 inches (d) 21 inches
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Each special folder has a name, which is usually the name under which it appears in the operating system (for example, Applications). Each folder also has a four-character code that you can use to identify the folder uniquely for example, apps for the Applications folder. Some of the more widely used folders also have constants that you can use instead of the codes to refer to them in more natural language for example, you can refer to the Applications folder as applications folder. Table 6-2 lists the special folders that are normally most useful in scripts. The table breaks down the folders by default domain for the user domain, local domain, and system domain, but also shows which other domains they belong to. No special folders belong to the network domain by default, so the table has no section for the network domain. For example, the following command tells the Finder to open a window showing the contents of the Applications folder:
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as well as killing it. The spider nally sucks the lique ed food into its digestive system. Along each side of the cephalothorax, spiders have four pairs of walking legs. Other special characteristics include a stack of book lungs, as well as a silk gland with spinnerets (SPIN-uh-rets) small organs used for spinning webs.
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No response Extension (decerebrate rigidity) Flexion abnormal (decorticate rigidity) Flexion withdrawal Localizes pain Obeys Total
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where the nomenclatnrefi(l) designatesthat this is a iirst-order polynomial. Equation (15.20) is refered to as the LinearLagrangeinterpolatingpolynomial. The samestrategycan be employedto fit a parabola throughthreepoints.For this case threeparabolas would be usedwith eachone passingthroughone of the points and equaling zero at the othertwo. Their sum would thenrepresent uniqueparabola the that connects the threepoints. Such a second-order Lagrangeinterpolatingpolynomial can be written as
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Explanation or Details
[Product] time
At t = k ln n, therefore, nt is strictly less than ne ln n = 1, which means no elements remain to be covered. The ratio between the greedy algorithm s solution and the optimal solution varies from input to input but is always less than ln n. And there are certain inputs for which the ratio is very close to ln n (Exercise 5.33). We call this maximum ratio the approximation factor of the greedy algorithm. There seems to be a lot of room for improvement, but in fact such hopes are unjusti ed: it turns out that under certain widely-held complexity assumptions (which will be clearer when we reach 8), there is provably no polynomial-time algorithm with a smaller approximation factor.
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