Foblic elake Linkedpeaitionaliatep inpleanabta Pasitilealtisted ( priv.pdf
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Foblic elake Linkedpeaitionaliatep inpleanabta Pasitilealtisted ( private atatis claas Wodeco iaplenenta Positionke of If Full ioplementation detaile ceitted only public fusction algatires are liated pabile I geteleaest () throun 111 egaldtatefiception ( // code atcted / ) puhli Nodeces getprav() ( // code anited + / ) pobile Dodeces getsext ) ( / / code omdteqd of) public rold aotraleseat ( E + ) ( + sode onitted / , public veid eetprwv(Kodece p) ( // code onitted /7 publie vosd wetNext (Nodees n) { (* code onitted */) private Nodeces header; private Nodeces traller: private ins ine = O j If You may use thin validate function, You don't peed to inplement thin function. If Iapleneot thin tunction in Java public E remove (Poaitioa > p) throva 111 ogalkrgusentException \{ I/ Start of your Java code.
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1
2
3
4
5
6
7
8
9
14).
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0
1 2
2 3 4.
Hi, I need some one to help me with Design a client-server Chat so.pdf
Given the statement:
For every integer n > 2, n^2 – 6n + 1 > 0.
Is the text below a correct proof of the statement? (YES or NO? Explains your choice.)
Proof: By induction
Let S[n] be the statement that n^2 – 6n + 1 > 0
We show that if S[k] is true for some integer k > 2 then S[k + 1] is also true.
Suppose that k^2 – 6k + 1 > 0 (Induction Hypothesis)
Then (k + 1)^2 – 6(k + 1) + 1 = k^2 + 2k + 1 – 6k – 6 + 1 = (k^2 – 6k + 1) + (2k – 5)
Both bracketed expressions are positive: the first by the Induction Hypothesis, and the second
because k > 2. So S[k + 1] is true.
By PMI, S[n] is true for all n > 2.
Solution
There is nothing wrong in your proof.
BUT given statement is for every integer n > 2, n^2 - 6n +1 > 0
This is False.
Reason: for n = 3
3^2 - 6*3 + 1 = -8
-8 is not greater than zero.
So Given statement is wrong.
It would have been true if the statement is
for every integer n > 5, n^2 - 6n + 1 > 0
Let me know in the comments, if you have any doubt..
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Solution
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Hi, I need some one to help me with Design a client-server Chat so.pdf
Given the statement:
For every integer n > 2, n^2 – 6n + 1 > 0.
Is the text below a correct proof of the statement? (YES or NO? Explains your choice.)
Proof: By induction
Let S[n] be the statement that n^2 – 6n + 1 > 0
We show that if S[k] is true for some integer k > 2 then S[k + 1] is also true.
Suppose that k^2 – 6k + 1 > 0 (Induction Hypothesis)
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because k > 2. So S[k + 1] is true.
By PMI, S[n] is true for all n > 2.
Solution
There is nothing wrong in your proof.
BUT given statement is for every integer n > 2, n^2 - 6n +1 > 0
This is False.
Reason: for n = 3
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package projectOne;
import java.io.File;
import java.io.FileNotFoundException;
import java.util.ArrayList;
import java.util.Scanner;
import java.util.*;
import java.io.*;
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mainObject.run();
} private void run() {
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Scanner data_read = new Scanner(new BufferedReader(file));
ArrayList<Integer> data = new ArrayList<Integer>();
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int item = data_read.nextInt();
data.add(item);
}
return data;
}
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ArrayList<Integer> runs = new ArrayList<Integer>();
Iterator<Integer> i_data = data.iterator();
int run = 0;
int temp = i_data.next();
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run = 0;
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r_count = Collections.frequency(runs, i);
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Iterator<Integer> i_runs = run_count.iterator();
i = 0;
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int run = i_runs.next();
String line = \"run_\" + i + \" ,\" + run;
i++;
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}
public void run() throws Exception {
FileReader fin = this.readFile();
ArrayList<Integer> data = this.getData(fin);
ArrayList<Integer> runs = this.calcRuns(data);
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In your program you have to change the syntax errors at method declaration.so your not getting output.
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0 1
4
0 1
4
1
2
0 0 0
1
4
0 1
4
0 0 1
2
0 0
0 1
4
0 1
4
0 0 1
2
0
1
4
0 1
4
0 0 0 0 1
2
1
4
0 0 0 0 3
9
0 3
8
0 1
4
0 0 3
8
0 3
8
0
0 0 1
4
0 0 3
8
0 3
8
0 0 0 1
4
3
8
0 3
8
0
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the transition probabilities to reflect this change, such that we maintain consistency with the rule that “all choices
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package projectOne;
import java.io.File;
import java.io.FileNotFoundException;
import java.util.ArrayList;
import java.util.Scanner;
import java.util.*;
import java.io.*;
public class Main
{ public static void main(String[] pArgs){
Main mainObject = new Main();
mainObject.run();
} private void run() {
public FileReader readFile() throws FileNotFoundException {
FileReader file = new FileReader(\"p01-in.txt\");
return file;
}
public ArrayList<Integer> getData(FileReader file) throws FileNotFoundException {
Scanner data_read = new Scanner(new BufferedReader(file));
ArrayList<Integer> data = new ArrayList<Integer>();
while (data_read.hasNext()) {
int item = data_read.nextInt();
data.add(item);
}
return data;
}
public ArrayList<Integer> calcRuns(ArrayList<Integer> data) {
ArrayList<Integer> runs = new ArrayList<Integer>();
Iterator<Integer> i_data = data.iterator();
int run = 0;
int temp = i_data.next();
while (i_data.hasNext()) {
int t1 = i_data.next();
if (temp < t1)
run++;
else {
runs.add(run);
run = 0;
}
temp = t1;
}
i_data = data.iterator();
temp = i_data.next();
run = 0;
while (i_data.hasNext()) {
int t1 = i_data.next();
if (temp > t1)
run++;
else {
runs.add(run);
run = 0;
}
temp = t1;
}
return runs;
}
public void writeOutput(ArrayList<Integer> runs) throws IOException {
PrintWriter out = new PrintWriter(new File(\"p01-runs.txt\"));
ArrayList<Integer> run_count = new ArrayList<Integer>();
int i = 0;
int r_count = Collections.frequency(run_count, i);
while (i < 100) {
run_count.add(r_count);
i++;
r_count = Collections.frequency(runs, i);
}
Iterator<Integer> i_runs = run_count.iterator();
i = 0;
while (i_runs.hasNext()) {
int run = i_runs.next();
String line = \"run_\" + i + \" ,\" + run;
i++;
out.println(line);
}
}
public void run() throws Exception {
FileReader fin = this.readFile();
ArrayList<Integer> data = this.getData(fin);
ArrayList<Integer> runs = this.calcRuns(data);
this.writeOutput(runs);
}
}
Solution
In your program you have to change the syntax errors at method declaration.so your not getting output.
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MATH 366 - Problem Set 10
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1. Let G be the graph shown below, which is the cycle graph C7 with an added chord. Consider a random walk on G in
which the probability pij of moving from vertex i to vertex j is given by
pij =
1
di
where di is the degree of vertex i.
(a) Give the transition matrix P for this random walk.
(b) Give the 2-step transition matrix P 2.
(c) What is the probability of being in state 6 after 2 steps, if we start in state 6?
(d) What is the smallest value of n for which all entries of P n are positive? How would you interpret the significance
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(e) For increasingly large values of n, at approximately what value of n do all rows of the matrix P n first appear equal
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each state?
2. Consider the transition matrix
P =
0 1
4
0 1
4
1
2
0 0 0
1
4
0 1
4
0 0 1
2
0 0
0 1
4
0 1
4
0 0 1
2
0
1
4
0 1
4
0 0 0 0 1
2
1
4
0 0 0 0 3
9
0 3
8
0 1
4
0 0 3
8
0 3
8
0
0 0 1
4
0 0 3
8
0 3
8
0 0 0 1
4
3
8
0 3
8
0
(a) Draw a planar graph consistent with P , including bidirectional edges with transition probabilities shown as edge
weights.
(b) What three-dimensional geometric figure could this graph correspond to?
(c) Now make the edges one-way only by allowing the move i → j if and only if i < j. Propose a method to readjust
the transition probabilities to reflect this change, such that we maintain consistency with the rule that “all choices
leading out of a given state must have a total probability of 1” (which is equivalent to requiring that each row
of P sums to 1). The resulting matrix should be “upper triangular”, such that all entries below the diagonal are
zero.
(d) Redraw both the graph and the matrix P using your proposed method.
...
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Chapter 2
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"Learn about all the ways Walmart supports nonprofit organizations.
You will hear from Liz Willett, the Head of Nonprofits, and hear about what Walmart is doing to help nonprofits, including Walmart Business and Spark Good. Walmart Business+ is a new offer for nonprofits that offers discounts and also streamlines nonprofits order and expense tracking, saving time and money.
The webinar may also give some examples on how nonprofits can best leverage Walmart Business+.
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Walmart Business + (https://business.walmart.com/plus) is a new shopping experience for nonprofits, schools, and local business customers that connects an exclusive online shopping experience to stores. Benefits include free delivery and shipping, a 'Spend Analytics” feature, special discounts, deals and tax-exempt shopping.
Special TechSoup offer for a free 180 days membership, and up to $150 in discounts on eligible orders.
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Answers about how you can do more with Walmart!"
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