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Statistic Test
The Dean of Instruction at a local college requested that a new standardized test for an introductory statistics course be ...
Statistic Test
The Dean of Instruction at a local college requested that a new standardized test for an introductory statistics course be developed with the ...
MATH 143M SJSU Corresponding Dominant Eigen Value of Matrix MATLAB Coding Task
This project computes the two largest eigenvalues of a 50x50 matrix. You will use the usual Power Method to compute the l ...
MATH 143M SJSU Corresponding Dominant Eigen Value of Matrix MATLAB Coding Task
This project computes the two largest eigenvalues of a 50x50 matrix. You will use the usual Power Method to compute the largest eigenvalue. For the next largest eigenvalue, you can use an “Annihilation or Deflation or Shifting technique” discussed in class and also in our book. The matrix A is tridiagonal. Its main diagonal has ones on it. The super diagonal (the diagonal above the main diagonal) has negative-ones on it. The sub-diagonal (below the main diagonal) has negative-ones also. Our starting vector xo has all ones. Our tolerance is 0.01.Turn in the following on one page1) Draw Gershgorin Circles that contain the eigenvalues of A. Use “insert” from the menu to locate and draw circles.
2) Based on part (1), what is the spectral radius of A. Print your answer here: _______________3) With a starting vector xo= [1 1 1 1….1]T, apply the usual power method to estimate lmax , the dominant- eigenvalue of matrix A. Use a tolerance of 0.01. Print your answer with 4 decimals: ____________4) Print the number of iterations required to converge. ____________5) Use the deflation technique discussed in class to compute the second largest eigenvalue. Tolerance = 0.01 Print the second largest eigenvalue with 4 decimals: _________________6) Print the number of iterations required to converge. ___________7) Print your computer program here. As discussed in class, the main body of your program is 3 lines, so your program should not be long.
Briefly compare and contrast the NPV, PI, and IRR criteria.
Briefly compare and contrast the NPV, PI, and IRR criteria. What are the
advantages and disadvantages of using each of t ...
Briefly compare and contrast the NPV, PI, and IRR criteria.
Briefly compare and contrast the NPV, PI, and IRR criteria. What are the
advantages and disadvantages of using each of these methods?100 words Thanks
Probability using Combinatorics A shipment at a department store contains 40 alarm clocks. 4 of them are defective.
Brent started to solve the following probability problem as shown below:A shipment at a department store contains 40 alarm ...
Probability using Combinatorics A shipment at a department store contains 40 alarm clocks. 4 of them are defective.
Brent started to solve the following probability problem as shown below:A shipment at a department store contains 40 alarm clocks. 4 of them are defective. If 6 alarm clocks are removed from the shipment at random, find the probability that four of them are defective.Brent’s work:C(4, 4) ==1What is the correct next step to solve the problem?A. B. C. D. Stacy started to solve the following probability problem as shown below:Two cards are drawn from a fair deck of cards without replacement. Find the probability that both cards are Spades.What is the correct next step to solve the problem?A. s + f = 78 + 1325 = 1404B. C. D. C(13, 2) • C(52, 2) =78 • 1326 = 103,428Suppose the probability of success of an event is s and the probability of failure is t. What is s + t?P(s) • P(t)01cannot be determinedStephanie is solves the probability problem below incorrectly. In which line does she first make an error? Find and correct the error in this line. Brittany plans to take Pre-Calculus, English 12, Physics, Physical Education, Economics, and Anthropology in her senior year. She hopes to have Pre-Calculus and Physics in the morning. What is the probability that her first two classes will be Pre-Calculus or Physics.A. B. C. Line 4; correction: P(6, 6) = 6! • 6! =518,400D.A committee of four people is to be formed from 6 lawyers and 8 teachers. Find the probability that all of them are teachers. Round to the nearest tenth of a percent.36.0%89.0%1.1%7.0%A committee of four people is to be formed from 6 lawyers and 8 teachers. Find the probability that two are teachers and two are lawyers. Round to the nearest tenth of a percent.42.0%4.3%7.0%75.0%There are five seniors and four juniors are nominated for President, Vice President, and Treasurer of student government. A president will be chosen first. A vice president will then be chosen from the remaining nominees. A Treasurer is chosen last. Assuming that everyone has an equal chance of winning, what is the probability that a senior will win President and Vice President and a Junior will win Treasurer? Round to the nearest tenth of a percent.47.6%15.9%11.9%65.0%Gina started to solve the following probability problem as shown below:Three men and four women line up at a checkout counter at a store. Find the probability that the first two people in line are men and the last two people in line are women. Gina's work: What is the correct next step to solve the problem?6 • 3 = 186/3 = 26 + 3 = 96 - 3 = 3Which probability histogram can be used to represent the data below?A. B. C. D. Use the probability histogram below. According to the distribution, what is P(Age = 23)23%0.25%25%Not enough information to tell
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Most Popular Content
1 page
Statistic Test
The Dean of Instruction at a local college requested that a new standardized test for an introductory statistics course be ...
Statistic Test
The Dean of Instruction at a local college requested that a new standardized test for an introductory statistics course be developed with the ...
MATH 143M SJSU Corresponding Dominant Eigen Value of Matrix MATLAB Coding Task
This project computes the two largest eigenvalues of a 50x50 matrix. You will use the usual Power Method to compute the l ...
MATH 143M SJSU Corresponding Dominant Eigen Value of Matrix MATLAB Coding Task
This project computes the two largest eigenvalues of a 50x50 matrix. You will use the usual Power Method to compute the largest eigenvalue. For the next largest eigenvalue, you can use an “Annihilation or Deflation or Shifting technique” discussed in class and also in our book. The matrix A is tridiagonal. Its main diagonal has ones on it. The super diagonal (the diagonal above the main diagonal) has negative-ones on it. The sub-diagonal (below the main diagonal) has negative-ones also. Our starting vector xo has all ones. Our tolerance is 0.01.Turn in the following on one page1) Draw Gershgorin Circles that contain the eigenvalues of A. Use “insert” from the menu to locate and draw circles.
2) Based on part (1), what is the spectral radius of A. Print your answer here: _______________3) With a starting vector xo= [1 1 1 1….1]T, apply the usual power method to estimate lmax , the dominant- eigenvalue of matrix A. Use a tolerance of 0.01. Print your answer with 4 decimals: ____________4) Print the number of iterations required to converge. ____________5) Use the deflation technique discussed in class to compute the second largest eigenvalue. Tolerance = 0.01 Print the second largest eigenvalue with 4 decimals: _________________6) Print the number of iterations required to converge. ___________7) Print your computer program here. As discussed in class, the main body of your program is 3 lines, so your program should not be long.
Briefly compare and contrast the NPV, PI, and IRR criteria.
Briefly compare and contrast the NPV, PI, and IRR criteria. What are the
advantages and disadvantages of using each of t ...
Briefly compare and contrast the NPV, PI, and IRR criteria.
Briefly compare and contrast the NPV, PI, and IRR criteria. What are the
advantages and disadvantages of using each of these methods?100 words Thanks
Probability using Combinatorics A shipment at a department store contains 40 alarm clocks. 4 of them are defective.
Brent started to solve the following probability problem as shown below:A shipment at a department store contains 40 alarm ...
Probability using Combinatorics A shipment at a department store contains 40 alarm clocks. 4 of them are defective.
Brent started to solve the following probability problem as shown below:A shipment at a department store contains 40 alarm clocks. 4 of them are defective. If 6 alarm clocks are removed from the shipment at random, find the probability that four of them are defective.Brent’s work:C(4, 4) ==1What is the correct next step to solve the problem?A. B. C. D. Stacy started to solve the following probability problem as shown below:Two cards are drawn from a fair deck of cards without replacement. Find the probability that both cards are Spades.What is the correct next step to solve the problem?A. s + f = 78 + 1325 = 1404B. C. D. C(13, 2) • C(52, 2) =78 • 1326 = 103,428Suppose the probability of success of an event is s and the probability of failure is t. What is s + t?P(s) • P(t)01cannot be determinedStephanie is solves the probability problem below incorrectly. In which line does she first make an error? Find and correct the error in this line. Brittany plans to take Pre-Calculus, English 12, Physics, Physical Education, Economics, and Anthropology in her senior year. She hopes to have Pre-Calculus and Physics in the morning. What is the probability that her first two classes will be Pre-Calculus or Physics.A. B. C. Line 4; correction: P(6, 6) = 6! • 6! =518,400D.A committee of four people is to be formed from 6 lawyers and 8 teachers. Find the probability that all of them are teachers. Round to the nearest tenth of a percent.36.0%89.0%1.1%7.0%A committee of four people is to be formed from 6 lawyers and 8 teachers. Find the probability that two are teachers and two are lawyers. Round to the nearest tenth of a percent.42.0%4.3%7.0%75.0%There are five seniors and four juniors are nominated for President, Vice President, and Treasurer of student government. A president will be chosen first. A vice president will then be chosen from the remaining nominees. A Treasurer is chosen last. Assuming that everyone has an equal chance of winning, what is the probability that a senior will win President and Vice President and a Junior will win Treasurer? Round to the nearest tenth of a percent.47.6%15.9%11.9%65.0%Gina started to solve the following probability problem as shown below:Three men and four women line up at a checkout counter at a store. Find the probability that the first two people in line are men and the last two people in line are women. Gina's work: What is the correct next step to solve the problem?6 • 3 = 186/3 = 26 + 3 = 96 - 3 = 3Which probability histogram can be used to represent the data below?A. B. C. D. Use the probability histogram below. According to the distribution, what is P(Age = 23)23%0.25%25%Not enough information to tell
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