Q3) Answer A or BSolve the following LLP with Graphical Method & draw the graph explained theoptimal solution ? (A)Graphical MethodMaximize z = 20x + 15ySubject to constraints200x + 150y ≤ 50,000x+y ≤ 500y≥0Max 3X, +2X22X, X2 SlooX₁ + X2 ≤80X₁ ≤40X₁x 27°Daraw the Constraints

To solve the Linear Programming Problem (LLP) using the graphical method, we first translate the…

Answered: Q3) Answer A or B Solve the following…

FINANCIAL ACCOUNTING

10th Edition

ISBN:9781259964947

Author:Libby

Publisher:Libby

Chapter1: Financial Statements And Business Decisions

Section: Chapter Questions

Problem 1Q

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Consider a random walk with 2 states, where • the probability of staying in location 1 is 0.17, and • once the walker reaches location 2 he will never go back to location 1. Find the transition matrix P. P = Find Pn for arbitrary positive integer n. pn =
Requirement 1. Calculate the breakeven point in units for (a) option 1 and (b) option 2.
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Net Present Value (NPV) ■ Definition • Formula & Calculation in 6 Steps . 2 Illustrative Examples Advantages and Disadvantages Net Present Value NPV = = Σ NCFt t=0 (1+i)
Hydro Ottawa has two options for upgrading a natural gas power station to meet new government standards. Option 1: Hydro Ottawa will make the upgrades themselves. This is expected to cost $12,700 at the end of each month for 12 years. At the end of the operation (in 12 years) Hydro Ottawa expects to sell all equipment needed for the upgrade for $122,000. Option 2: Pay experienced contractors. This will cost $28,000 up front and $13,900 monthly (at the end of every month) for 15 years. Assume all interest is 3.72% compounded monthly. Round the answers to NPV (Option 1), and NPV (Option 2) to the nearest dollar. Round all other answers to two decimal places where applicable. 1) Find the net present value of option 1: P/Y = C/Y = N = I/Y = PV = PMT= FV = Payments (Cost) GA % Sale of equipment (Residual) GA GA LA %
Exercise Exercise 1. Consider the Cournot game G = (I, (Ai, Ti)i≤1) such that: 1. I = {1,2} is the set of firms. 2. AR+ is the set of firm i's strategies. 3. TAR is firm i's payoff function defined by, for some c ≥ 0, Ti(Qi, 9−i) = max{1 − (qi + q−i), 0}qi — cqi. Answer the following questions: 1. Find all (pure-strategy) Nash equilibria in the case of c = = 0. 2. Find all (pure-strategy) Nash equilibria in the case of c = (0, 1). 3. Find all (pure-strategy) Nash equilibria in the case of c = [1,∞). Exercise 2. Consider the Braess's paradox G 1. I = {1,2,. , 10} is the set of people. ... 2. A = {1,0} is person i's strategy space. = (I, (Ai, ui)i≤1) such that: 3. u AR is person i's payoff function defined by -11-Σjel aj if ai =1 ui (a) = -11-Σje(1a) if a = 0, where Σ;a; is the number of people choosing strategy 1 and Σ; (1 - a;) is the number of people choosing strategy 0. Show that every (pure-strategy) Nash equilibrium has five people choosing route SAG and five players choosing route…
Two investments have the following pattern of expected returns: Investnent A Year 1 $5, 100 Year 2 $10,100 Year 3 Year 4 Year 4 (Sale) $121,000 STCF $12,100 $15,100 Investment B Year 1 $2,100 Year 2 $4,100 Year 3 $1,100 Year 4 Year 4 (Sale) $181,000 BTCF $5,100 Investment A requires an outlay of $111,000 and Investment B requires an outlay of $121,000. Required: a. What is the BTIRR on each investment? b. If the BTIRR were partitioned based on BTCF, and BTCF, what proportions of the BTIRR would be represented by each? c. Which investment would be preferable?
The delta of a call optio is very much in-the-money is likely close to a. 0 delta b. 100 delta
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Which of the following equations is used to compute the future value using continuous compounding? OFV_-ex PV OFV_=PVxelxn OFV_=e+ PV OFV-PV+exn

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