.ts) Determine the steady-state availability for a system consisting of one active andtwo standby components. All units have identical failure rates and repair rates with only asingle repair crew available and no failures in standby, as implied by the following ratediagram. In state 1 the active component is on-line, in state 2 the first backup is on-line, instate 3 the second backup is on-line, and in state 4 all three components have failed. Derivethe steady-state equations and determine the steady-state availability if the failure rate is 2per week and the repair rate is 5 per week.7.

Answered: Image /qna-images/answer/dcf9fcf5-6364-40ed-89a2-96ba60fdd6d9.jpg

Answered: ts) Determine the steady-state…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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A system consists of two identical pumps, #1 and #2. If one pump fails, the system will still operate. However, because of the added strain, the remaining pump is now more likely to fail than was originally the case. That is, r = P(#2 fails | #1 fails) > P(#2 fails) = q. If at least one pump fails by the end of the pump design life in 12% of all systems and both pumps fail during that period in only 8%, what is the probability that pump #1 will fail during the pump design life?
Graph the following Discrete Dynamical Systems. Explain their long-term behavior. Try to find realistic scenarios that these DDS might explain. (Need answer for question number 7.)
Linear Algebra
Consider the following representation of the Ricardian Model. Two countries, India and Vietnam, produce two products - tea and garments. Total labour supply in India is 48 and the total labour supply in Vietnam is 60. The table provides the unit-labour requirements () to produce tea and garments in each country. India Vietnam Tea 120 32 Garments 48 16 Consider a monopolistically competitive industry where firms differ in productivity levels. When the industry opens to international trade, transportation and other transaction costs may determine which firms will remain exclusively in the local market and which firms will become exporters. a) True or False? b) Explain with the support of a graph.
Suppose an economy has four sectors: Mining, Lumber, Energy, and Transportation. Mining sells 15% of its output to Lumber, 70% to Energy, and retains the rest. Lumber sells 10% of its output to Mining, 50% to Energy, 15% to Transportation, and retains the rest. Energy sells 30% of its output to Mining, 20% to Lumber, 25% to Transportation, and retains the rest. Transportation sells 20% of its output to Mining, 20% to Lumber, 40% to Energy, and retains the rest. a. Construct the exchange table for this economy. b. Find a set of equilibrium prices for this economy. a. Complete the exchange table below. Distribution of Output from: Mining Lumber Energy Transportation (Type integers or decimals.) Purchased by: Mining Lumber Energy Transportation
Assume that an economy is based on two industrial sectors, agriculture (A) and energy (E). The technology matrix M and final demand matrices (in billions of dollars) are shown below. A E A 0.5 0.2 5 M = D= E 0.5 0.3 2 and the output for each sector, X, that is needed to satisfy the Find (IM) final demand, D. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. A. (I-M)-1 = (Simplify your answer.) B. The matrix (I - M) is singular.
Table 3-4 Assume that Andrea and Paul can switch between producing wheat and producing beef at a constant rate. Minutes Needed to Make 1 Bushel of Wheat Pound of Beef 15 Andrea 30 Paul 15 5 efer to Table 3-4. Which of the following combinations of wheat and beef could Andrea produce in one 8-hour day? O a. 16 bushels of wheat and 32 pounds of beef O b. 9 bushels of wheat and 25 pounds of beef O c. 7 bushels of wheat and 15 pounds of beef O d. 10 bushels of wheat and 13 pounds of beef
4. Use Gaussian elimination with backward substitution to solve the following linear system: 2x1 + x2 – x3 = 5, x1 + x2 – 3x3 = -9, -x1 + x2 + 2x3 = 9;
A system consist of two identical pumps, #1 and #2. If one pump fails, the system will still reoprate. However, because of the added strain, the remaining pump is now more likely to fail than was originally the case. that is, r=(#2 fails | #1 fails) > p(#2 fails)= q. If at least one pump fails by the end of pump design life in 7% of all systems and and both pump fail during that period in only 1%, what's the probability that pump #1 will fail during the pump design life?

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