Suppose x has a normal distribution with a mean of 79 and a variance of 441.00. If a sample of 15 were randomly drawn from the population, find the probability of mu hat for each of the following situations.
a) less than 77: probability =
b) greater than 83: probability =
c) in between 65 and 76: probability =
d) in between 76 and 94: probability =
In: Math
The probability that a certain kind of flower seed will
germinate is .80.
(a) If 194 seeds are planted, what is the probability that
fewer than 141 will germinate? (Round standard deviation
and your final answer to 4 decimal places.)
Probability()
(b) What is the probability that at least 141
will germinate? (Round standard deviation and your final
answer to 4 decimal places.)
Probability ()
In: Math
In: Statistics and Probability
STAT 13_2:
Each of the individuals in a particular population are:
-Mature man in probability 3.0
-Mature woman in probability 0.3
-Youth child in probability 0.3
It is known that the probability that an individual has an
iPhone is:
-Of the adult men 0.4
- Of the older women 0.3
-Also, the probability that an individual in the population has an
iPhone is 0.25.
1. A Youth is randomly selected from the population. What is the
probability of having an iPhone?
2. A randomly selected individual from the population and found to
have an iPhone and not a youth. What is the probability that this
individual is a mature woman?
3. Are the events "Selected Mature Woman" and
"Selected iPhone Owner" independent events?
Explain
In: Statistics and Probability
|
Write a program that creates a two-dimensional array initialized with test data. The program should have the following functions: Hi There I really appreciate your help with this project. |
|
|
be the subscript of a row in the array. The function should return the total of the values in the specified row.
|
|
▪ getLowestInRow . This function should accept a two-dimensional array as its first argument and an integer as its second argument. The second argument should be the subscript of a row in the array. The function should return the lowest value in the specified row of the array. Demonstrate each of the functions in this program. |
Sample run:
DocViewer
Page
of 3Zoom
Pages
#include <iostream>
using namespace std;
// Constant for the number of columns
const int COLS = 5;
// Function prototypes
int getTotal(int [][COLS], int);
double getAverage(int [][COLS], int);
int getRowTotal(int [][COLS], int);
int getColumnTotal(int [][COLS], int, int);
int getHighestInRow(int [][COLS], int);
int getLowestInRow(int [][COLS], int);
int main()
{
const int ROWS = 4; // Constant for the number of rows
// Array with test data
int testArray[ROWS][COLS] =
{ { 1, 2, 3, 4, 5 },
{ 6, 7, 8, 9, 10 },
{ 11, 12, 13, 14, 15 },
{ 16, 17, 18, 19, 20 } };
// Display the total of the array elements.
cout << "The total of the array elements is "
<< getTotal(testArray, ROWS)
<< endl;
// Display the average of the array elements.
cout << "The average value of an element is "
<< getAverage(testArray, ROWS)
<< endl;
// Display the total of row 0.
cout << "The total of row 0 is "
<< getRowTotal(testArray, 0)
<< endl;
// Display the total of column 2.
cout << "The total of col 2 is "
<< getColumnTotal(testArray, 2, ROWS)
<< endl;
// Display the highest value in row 2.
cout << "The highest value in row 2 is "
<< getHighestInRow(testArray, 2)
<< endl;
// Display the lowest value in row 2.
cout << "The lowest value in row 2 is "
<< getLowestInRow(testArray, 2)
<< endl;
system("PAUSE");
return 0;
}
// ********************************************************
// The getTotal function returns the total of all *
// the elements in the array. *
// ********************************************************
int getTotal(int array[][COLS], int rows)
{
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
}
// ********************************************************
// The getAverage function returns the averave value *
// of the elements in the array. *
// ********************************************************
double getAverage(int array[][COLS], int rows)
{
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
}
// ********************************************************
// The getRowTotal function returns the total of the *
// the elements in the specified row of the array. *
// ********************************************************
int getRowTotal(int array[][COLS], int rowToTotal)
{
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
}
// ********************************************************
// The getColTotal function returns the total of the *
// the elements in the specified column of the array. *
// ********************************************************
int getColumnTotal(int array[][COLS], int colToTotal, int rows)
{
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
}
// ********************************************************
// The getHighestInRow function returns the highest *
// value in the specified row. *
// ********************************************************
int getHighestInRow(int array[][COLS], int rowToSearch)
{
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
}
// ********************************************************
// The getLowestInRow function returns the lowest *
// value in the specified row. *
// ********************************************************
int getLowestInRow(int array[][COLS], int rowToSearch)
{
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
// IMPLEMENT THIS FUNCTION
}
Annotations
In: Computer Science
The owner of a moving company typically has his most experienced manager predict the total number of labor hours that will be required to complete an upcoming move. This approach has proved useful in the past, but the owner has the business objective of developing a more accurate method of predicting labor hours. In a preliminary effort to provide a more accurate method, the owner has decided to use the number of cubic feet moved as the independent variable and has collected data for 36 moves in which the origin and destination were within the borough of Manhattan in New York City and in which the travel time was an insignificant portion of the hours worked.
| A | B | C | D | |
| 1 | Hours | Feet | Large | Elevator |
| 2 | 24 | 545 | 3 | yes |
| 3 | 13.5 | 400 | 2 | yes |
| 4 | 26.25 | 562 | 2 | no |
| 5 | 25 | 540 | 2 | no |
| 6 | 9 | 220 | 1 | yes |
| 7 | 20 | 344 | 3 | yes |
| 8 | 22 | 569 | 2 | yes |
| 9 | 11.25 | 340 | 1 | yes |
| 10 | 50 | 900 | 6 | yes |
| 11 | 12 | 285 | 1 | yes |
| 12 | 38.75 | 865 | 4 | yes |
| 13 | 40 | 831 | 4 | yes |
| 14 | 19.5 | 344 | 3 | yes |
| 15 | 18 | 360 | 2 | yes |
| 16 | 28 | 750 | 3 | yes |
| 17 | 27 | 650 | 2 | yes |
| 18 | 21 | 415 | 2 | no |
| 19 | 15 | 275 | 2 | yes |
| 20 | 25 | 557 | 2 | yes |
| 21 | 45 | 1028 | 5 | yes |
| 22 | 29 | 793 | 4 | yes |
| 23 | 21 | 523 | 3 | yes |
| 24 | 22 | 564 | 3 | yes |
| 25 | 16.5 | 312 | 2 | yes |
| 26 | 37 | 575 | 3 | no |
| 27 | 32 | 600 | 3 | no |
| 28 | 34 | 796 | 3 | yes |
| 29 | 25 | 577 | 3 | yes |
| 30 | 31 | 500 | 4 | yes |
| 31 | 24 | 695 | 3 | yes |
| 32 | 40 | 1054 | 4 | yes |
| 33 | 27 | 486 | 3 | yes |
| 34 | 18 | 442 | 2 | yes |
| 35 | 62.5 | 1249 | 5 | no |
| 36 | 53.75 | 995 | 6 | yes |
| 37 | 79.5 | 1397 | 7 | no |
A) Construct a scatter plot.
B) Assuming a linear relationship, use the least-squares method to determine the regression coefficients b0 and b1.
C) Interpret the meaning of the slope, b1, in this problem.
D) Predict the mean labor hours for moving 500 cubic feet.
E) What should you tell the owner of the moving company about the relationship between cubic feet moved and labor hours?
Please show all work in detail.
In: Statistics and Probability
A conventional activated-sludge plant treats 10.0 MGD of municipal wastewater with a BOD concentration of 240 mg/l and suspended solids of 200 mg/l. The sludge flow pattern is shown in Figure 11-1 of the textbook with a gravity belt thickener to concentrate the excess activated sludge. Primary and thickened activated sludge are pumped separately to the anaerobic digester. The primary clarifier removes 50% of the suspended solids and 35% of the BOD. The primary sludge solids content is 4.0%. The operating F/M ratio for the activated-sludge process is 0.3 lb BOD per day per pound of MLSS. The solids content of the waste sludge removed from the secondary clarifier is 16,000 mg/l; the gravity belt thickening captures 95% of the solids in the sludge and increases the solids content of the thickened sludge to 7%. Calculate: a) Flow rate of primary sludge, in gals/day b) Flow rate of thickened secondary sludge, gals/day. c) Flow rate and solids concentration of the blended sludge
In: Physics
A conventional activated-sludge plant treats 10.0 MGD of municipal wastewater with a BOD concentration of 240 mg/l and suspended solids of 200 mg/l. The sludge flow pattern is shown in Figure 11-1 of the textbook with a gravity belt thickener to concentrate the excess activated sludge. Primary and thickened activated sludge are pumped separately to the anaerobic digester. The primary clarifier removes 50% of the suspended solids and 35% of the BOD. The primary sludge solids content is 4.0%. The operating F/M ratio for the activated-sludge process is 0.3 lb BOD per day per pound of MLSS. The solids content of the waste sludge removed from the secondary clarifier is 16,000 mg/l; the gravity belt thickening captures 95% of the solids in the sludge and increases the solids content of the thickened sludge to 7%. Calculate: a) Flow rate of primary sludge, in gals/day b) Flow rate of thickened secondary sludge, gals/day. c) Flow rate and solids concentration of the blended sludge
In: Physics
A facility has a waste storage tank with a capacity of 40 cubic feet. Each week the tank produces either 0, 10, 20, or 30 cubic feet of waste with respective probabilities of 0.1, 0.4, 0.3, and 0.2. If the amount of waste produced in a week creates a situation where the tank would overflow, the amount exceeding the tank’s capacity can be removed at a cost of $3 per cubic foot. At the end of each week, a contracted service is available to remove waste. The service costs $40 for each visit plus $1 per cubic foot of waste removed. The facility manager decides to adopt a policy where, if the tank contains more than 20 cubic feet of waste, the contract service comes at the end of the week and removes all of the waste in the tank. Otherwise, the service does not come, and no waste is removed. Model the amount of waste in the tank as a Markov chain. Pay particular attention to when (at what point in the week) the amount of waste is measured or recorded
In: Math
C++
Project 6-2: Pig Latin Translator
Create a program that translates English to Pig Latin.
Console
Pig Latin Translator
This program translates a sentence
and removes all punctuation from it.
Enter a sentence: 'Tis but a scratch.
Translation: Istay utbay away atchscray
Specifications
Note
In: Computer Science