Given the prior, p(x) of: 1/x (x) from 0 to inf

And the sampling model , p(y|x) of: 1/x (y) from 0 to x

Let Y = Y1, Y2, …., Yn, Yn+1 |x be i.i.d. with a common sampling model given by p(y|x). Let T = max{Y1, Y2,…, Yn}

For y = (y1, y2, …., yn), derive an expression for the marginal density.

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Need help. Please show step by step solution so that i could follow along. Thank you.

Given the polar point (6, -13n/4) Find two other polar expressions for the point, one with a negative r value, and another with a positive rvalue. Use exact values. Convert the polar point (6, -13n/4) into rectangular coordinates (x,y). Compute the coordinates exactly‘ Fill in the blanks in the listed polar points (r, 9) below, to satisfy the polar function r = 2 + 4sin(29). Find all ofthese points exactly,Given 6 = 41/4, find r. ( -n/4) Given 9 = n/6, find r4 (# n/G)Given r = 0, find 9, (O, _) Graph the polar function r = 2 + 4sin(26). Locate and label on your graph the three points you found above in problem

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Given the text file citytpr.txt containing temperature readings for various cities, develop a Raptor algorithm to sort the temperatures in decreasing values. The sorted temperatures shall be written to a file called sortedcitytpr.txt. The content of the files citytpr.txt and sortedcitytpr.txt must be stored in the formats shown below. For each city, the citytpr.txt includes the city name and the temperature respectively. The solution must work for any arbitrarily large file ( i.e. the number of city-temperature records must not be hard coded in the algorithm). The submission must be an executable Raptor file of your flowchart solution. Any other forms of submissions will be marked as zero. Content of citytpr.txt Kingston 10 Milton 4 Calgary 2 Vancouver 14 London 11 Content of sortedcitytpr.txt Vancouver: 14 London : 11 Kingston : 10 Milton : 4 Calgary : 2 Hint: Since it is a sorting problem, the solution must resemble something like the main chart for the insert, selection or the bubble sorting algorithm – anyone of these will do. The only differences may be : (1) the sorting order (increasing or decreasing), (2) the swap. For the homework the swap must be applied to both temperatures and city names at the same time. For file reading check the example of Figure 7.9 (module 7). Store the city names and corresponding temperatures in two separate arrays. Make sure that for any city, its name and temperature are placed at the same index position of their corresponding arrays. The problem at hand can then be solved by sorting the temperature array (using any one of the sorting algorithms) while at the same time moving the positions of the names in the city array so that they match the positions of their corresponding city temperatures being sorted.

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 (one or two sentence) scenario of a client who would come to your office for the first time.  (Yes, you have just been promoted for this assignment!) , you are to identify/describe in this hypothetical situation the following  of the client.

e:  size, proportion, hygiene, atypical characteristics

:  speech, posture, mannerisms, eye contact, activity level

:  mood, affect, congruence between affect and disclosure

:  self esteem, insight into behavior

:  cooperative, hostile, oppositional

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