what is The KMP algorithm?
150391
It is a strings proccessing alg which uses a failure function to improve the run time rather than bm alg\nrun time:m+n\nm:the length of the pattern\nn: the length of the text\nwe use tis algorithm to find the pat string in the text string..\nmore details \nmail me at ziko@math.com\ni can provid a pascal source for it
690146
Optimisation problems are normally done using partial derivatives, however you're problem is discreet so it will be handled differently. First make a map of the network lets say with coloured lines to represent the individual paths from the beginning to the end of the manufacturing process and nodes where they intersect, i.e. nodes that represent each machine. Then there are multiple ways to run the algorithm. For the case of minimum number search through the nodes to see if there is one that bundles all the lines through it if not start looking for pairs that would have all the lines going through one or the other of the nodes and so on until you find a solution. Unless visually it is a simple graph you will need a computer to do the processing.\nThe problem with a cost assigned is more difficult. In this case each node has a value associated with it. In this case generate an ordering from cheapest to dearest of the possible costs of selecting any number of nodes. The test each of these in succession until you find one that corresponds to having all the lines pass through at least one of the selected nodes associated with that particular cost.\nIn knowing details of the way in which the graph would look or the cost for certain locations it may be possible to modify the algorithm so it runs quicker, but this should do it for the information given.
254641
I'm not exactly sure what you're asking, but it sounds like you're just solving for k(x).  There is not enough information to get a numerical value for k, if that's what you want.\n\ny=-2k\n-2k=2*x^2-3x+1\nk(x) = -x^2+(3/2)x-1/2\n\n\nOr, if you're trying to do what Ossininger said:\n\nk = 2*(-2)^2-3*(-2)+1 = 8+6+1 = 15
375635
Kp=Kc(RT)n\na.Kp=Kc(RT)-1/2\nb.Kp=KcRT\nc.Kp=KcRT\nd.Kp=Kc(RT)2
875957
Currently, the scientific community uses the MKS system for most engineering, and beginning physics:\n\n      M = Meters (Length)\n      K = Kilograms (Mass)\n      S = Seconds (Time)\n\n...the answer is KILOGRAMS.
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Top down programming is a procedural approach were you start with the main concept and divide it into pieces then divide those into pieces etc. until the project is complete.\n\nThe knights tour algorithm defines a path that chess piece would take visiting every square only once.\n\nA technique known as backtracking is used to implement this kind of algorithm. \n\nThere is a nice top down implementation in c++ here:\nhttp://www.boost.org/libs/graph/example/knights-tour.cpp
319998
http://www.math.iitb.ac.in/resources/manuals/algorithms.html click d link to know. It may be helpful to u.
860906
it is called akermen function. search web about this
117660
well first u neeed to now wht is is about  k
314786
k, the carrying capacity, is measured by population surveys if you assume the population is already at k.  If it's not at k, then you'd have to do some work such as protecting an area against harvest and determining the population of that area every year then determine k for the whole bay based on that.  Actually it's pretty hard to know k in real life, it's more of an abstract guess by ecologists.
447147
Think of a near-sighted mountain climber in a terrain with multiple peaks (represented by a function), and you'll see the difficulty posed for an algorithm that tries to move from point to point only by climbing up hill.   If, as well, the objective function is quadratic at most, this problem is called Quadratic Programming (QP). A quadratic aX^2+bX+C. Successive or sequential quadratic programming is through successive approximation a solution to a quadratic is shown.
670024
plano concave\nconvexo concave\nconvergent
613762
The Karnaugh map, also known as a Veitch diagram (K-map or KV-map for short), is a tool to facilitate management of Boolean algebraic expressions. A Karnaugh map is unique in that only one variable changes value between squares, in other words, the rows and columns are ordered according to the principles of Gray code.\n\nThe Karnaugh map was invented in 1953 by Maurice Karnaugh, a telecommunications engineer at Bell Labs.\n\nSee the link below to have a clear picture of the Karnaugh maps are used.
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Knowledge Process Outsourcing (KPO) is a form of outsourcing. It can be said that KPO is one step ahead of Business Processing Outsourcing (BPO). KPO firms provide domain-based processes and business expertise, rather than just process expertise.\n\nDue to a large knowledge pool and a significant cost arbitrage, few countries like India, Philippines and China are front runners in providing these services. The nature of work demands advanced analytical and specialized skills.
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Sequential search:\n\nhttp://cprogramming.com/discussionarticles/sorting_and_searching.html
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Start with the whole array as set Q.\nUse algorithm X to get the median M of Q.\nSet a = [size of Q]/2.\nIf a = k, stop; M is your answer.\nIf a > k, set Q = the values less than M, otherwise set Q = the values greater than M.\nRepeat.\n\nThis algorithm is a bit off because when [a > k], the comparison [a <=> k] is subsequently invalid.  But you get the gist of it.  Use X in a binary search mode.
636772
k=1/4 or k=2 or many more possibilities