For an IS/LM model of an economy with the following equations: C = 200 + 0.8Yd | = 220 - 25i = 240 TR = 150 T=.2Y L=.1Y-3i = 125 The equilibrium interest rate and output combination is O (30, 1250) (9.2, 1526) (69.5, 2168.4) (3, 125)
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- Using the following data, calculate the equilibrium interest rate Y=7,000G=4000T=2,000C=150+0.75(Y-T)I=1,000-50rPublic Savings = -2000Private savings = 1100National Savings = -900Let us assume you have 1,000,000 of USD, what will profits be if an arbitrage opportunity exists when you observe the following FX rates: The USD-EUR rate is $0.85/€, the USD-GBP rate is $1.60/£ and EUR/GBP is €2/£.The Rosy company, is planning to start an egg packing factory in the country of Bevery. The initial investment for the egg packing factory is $5Million and it will generate net revenues for every year for the next 10 years starting as $1M in the first year, and increasing by $0.5Million every year (e.g, 1M, 1.5M, 2M, 2.5M...). Currently £1 is equal to $20. However, the $ is being devalued (losing value) against the £ by 12% every year (so next year £1 will be $22.4 ). If Rosy company has a MARR of 30% in Bevery, what is the PW of this egg packing factory in £?
- Suppose y = 4w7/(x5z3). Suppose that w increases 5%, x increases 1% , and z increases 1% . By what percent should y increase? Your answer should be an integer with a % sign assumed to follow (e.g., if you wish to say 48 percent, write 48). The percent increase in y should be approximately.Suppose you purchase a new house for $200 000, making a down payment of 5% and takingout a mortgage on the balance. What is the return on your investment in your house if one yearlater the price of your house increased by 10%? (show your work).A) 100%B) 150%C) 200%D) 220%e. -96 Time left 0:43:28 The demand for a product is given by: p = 4000/ (log (13x %3D + 25)). Find the total revenue when 75 units are demanded and supplied. (WRITE A NUMBER ONLY) Answer: A bank is paying 4.5% compounded continuously on an account with $1500. How much money is in the account after 3 months?
- A company produces two products. The revenue made by selling q₁ units of the first product and q2 units of the second product is given by 2 = 91² 1² + 9₂² — 29192 +69₁. r(9₁,92) The current production consists of 10 units of the first product and 12 units of the second product. a) Calculate (10,12) and -(10,12). ər 292 b) The company will increase the production of the first product by 0.5 units and decrease the production of the second product by 1 unit. Do you expect the company to have a higher or a lower revenue? Use your answer to a)! ər 0q1 c) We can approximate the given revenue function by a linear function f (9₁, 92) for values (9₁, 92) which are close to (10,12). Find the equation of this linear function and use this function to estimate the revenue made by producing 0.5 units more of the first product and 1 unit less of the second product. Compare this result with the result you found in b). d) The demand for both products is currently increasing at a rate of 1 unit per…The demand D (in billions of £) for a bond with coupon rate 5% and face value FV = 1000, andtwo years to maturity as a function of its price P is D = 4000 − 2P. The supply in (billions of£) as a function of the price of the bond is S = 2P + 400. b) Suppose that the yield to maturity of the bond is i = 0.05. What is the quantitydemanded/supplied at this interest rate? What happens to the demand/supply of the bond asthe interest rate increases? Explain why. c) What is the equilibrium interest rate? d) Suppose that the bond trades at premium. Is there excess demand or supply? Explain.e) There is a business cycle expansion, so both supply and demand shifts. After the shift, thenew demand curve is given by: D = 4000 + X − 2P, whereas the new supply curve is S =2P + 200. For which values of X will the interest increase/decrease? Which values of X arein line with empirical data?The demand D (in billions of £) for a bond with coupon rate 5% and face value FV = 1000, andtwo years to maturity as a function of its price P is D = 4000 − 2P. The supply in (billions of£) as a function of the price of the bond is S = 2P + 400. b) Suppose that the yield to maturity of the bond is i = 0.05. What is the quantitydemanded/supplied at this interest rate? What happens to the demand/supply of the bond asthe interest rate increases? Explain why. c) What is the equilibrium interest rate?
- a = F + 0, B = S + 4 Q = T + 1. By using these values of a, B, and Q, Solve al| questions of the following questions. Consider %3D %3D %3DA father wants to start setting aside money for his daughter's college fees, who is eight years old. In ten years, the daughter will start college. She will need to pay for her college costs for four years with an annual sum of $20,000 in current (constant) dollars. Assume that these tuition payments will be sent in at the start of every academic year. (At the conclusion of ten years, the first payment is made.) The interest rate on the savings account will be 8% compounded quarterly (market interest rate) during this time, whereas the expected general inflation rate for the future is 5% annually. How much money would the daughter need to borrow in order to pay for her freshman year if the father decides to save only $500 (real money) per quarter? (a) $1,920 (b) $2,114 (c) $2,210 (d) $2,377A bank agrees a repurchase agreement (Repo) with its prime broker using £30 million of Mortgage Backed Securities as collateral for a period of 50 days. The prime broker levies a haircut of 10 per cent and charges an annual Repo rate of 4.5 per cent. What is the price at which the bank will repurchase the £30 million MBS at the end of 50 days when the Repo rate interest applies only on the sum of money being lent by the prime broker ? Use a 360 day-count.