column of random numbers‚ which will help me to determine the weeks between breakdowns. I used the equation in excel =Rand( ). Next‚ I generated a column to determine the weeks between breakdowns. I used the formula in excel =8*SQRT(r) and used the previous mentioned randomly generated numbers. Once I had the randomly generated weeks‚ I created a column for the cumulative weeks to reach around the 52-week mark. Step 2 Step 2 I generated another column of random numbers‚ again using in excel
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This file MAT 126 Week 5 Discussion Questions contains solutions on the Final Week discussion questions: 1.Select a topic of interest to you and record the topic in your posting‚ for example: Deadline: ( )‚ Mathematics - General Mathematics need full course for mat 126 for ashford university Visit the admissions offices of the colleges you are considering. Here you can find out about scholarships that the school offers. Most colleges offer a number of scholarships. Talk directly
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Complete the Supply and Demand Simulation located on the Materials tab (Week 2) of the course. Write 700 - 1‚050-word paper of no more than summarizing the content. Address the following: • Identify two microeconomics and two macroeconomics principles or concepts from the simulation. Explain why you have categorized these principles or concepts as macroeconomic or microeconomic. • Identify at least one shift of the supply curve and one shift of the demand curve in the simulation. What causes
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hello ------------------------------------------------- Week Four Structured Programming‚ Part II * Demonstrate the iteration control structure. * Design complex program algorithms using the three basic control structures. ------------------------------------------------- Course Assignments 1. CheckPoint: Iteration Control Structure DUE: Friday (Day 5) * Design a program that models the worm’s behavior in the following scenario: A worm is moving toward
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Week 2 Individual Assignments from the Reading Chapter 8 3) What are the essential features of the allowance method of accounting for bad debts? The essential features of the allowance method of accounting for bad debts are: (1) Uncollectible accounts receivable are estimated and matched against revenues in the same accounting period in which the revenues occurred. (2) Estimated uncollectibles are debited to Bad Debts Expense and credited to Allowance for Doubtful Accounts through an adjusting
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polynomial formula of ax^2+bx+c to get a*c(-30) and to add up to (-1) we have a=2‚b=-1‚and c=-15=0. The new equation is (2m^2-m-15) Original equation: 2m^2-m-15=0 Step 1. (2m^2-6m+5=15=0) To start we separate the fraction. Then solve both sides of the original equation separately Step 2. 2m(m-3)+5(m-3)=0 Move both factors to the left of the 0 a) M-3=0 Step 3. 2m+5=0 Divide each term in A by “2” Solve: a) m=-5/2 For the second
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you learned‚ what could be applicable to your workplace or personal life‚ and how your knowledge has increased as a result of what you experienced through the learning activities in the previous week. * Submit your team summary of the discussion in a 1- to 2-page Microsoft® Word document. In week two I learned a lot about how different databases reflect in different ways according to the different business needs. During the second discussion question I learned about how the two major databases
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is: 1‚ 3‚ 5‚ 7‚ 9‚ 11‚ … (The common difference is 2. (Bluman‚ A. G. 2500‚ page 221) “A geometric sequence is a sequence of terms in which each term after the first term is obtained by multiplying the preceding term by a nonzero number. This number is called the common ratio.” (Bluman‚ A. G. 2005‚ p. 225) Here you can see that there is always added 2. 1 + 2 = 3; 3 + 2 = 5; 5 + 2 = 7; 7 + 2 = 9; … An example for a geometric sequence is: 2‚ 10‚ 50‚ 250‚ 1250‚ … (The common ratio is r = 5 (Bluman
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REAL WORLD RADICAL FORMULAS Trisha Kelly MAT 222 Week 3 Assignment Jerry Bilbrey January 19‚ 2014 SOLVING REAL WORLD RADICAL FORMULAS As complicated as radical formulas appear‚ the concept actually just extends past our knowledge of exponents and orders of operations. In fact‚ solving formulas that contain radicals is the same as those without‚ given the rues of operations are followed. Finding the cubed and square roots of these numbers is part of those rules.
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Week 2 Assignment Chapter 15 Bickley Engineering Company has a capital structure of 30% Debt and 70% Equity. Its current Beta is 1.3‚ and its Market Risk Premium is 7.5% Points. The current Risk Free Rate is 3.5%. Bickley’s marginal tax rate is 40%. What is the Unlevered Beta of Bickley? Unlevered beta = levered beta/(1+(1-T) D/E) = 1.3 /(1+(1-0.4)X(0.3/0.7) = 1.03 Bickley’s management would like to change its capital structure to 15% Debt and 85% equity by retiring its bonds yielding
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