For the following diagram, assume P= $500 and A= $1100. Compute the rate of return (%): 0 0 1 2 3 4 5 6 7 8 9 The answer is close to O 13 O 17 O 15 19 10 11 12 13 14 15 16 17 18 19 20 5000 n = ∞0

A bond has a face value of $1000 and a coupon rate of 5.2%. What would the rate of return be if the bond was bought for $983.6 and sold one year later for $1008.5? Select one: O a. 8.61% O b. 8.24% O c. 7.82% O d. 7.21%

Answer the following questions in your own words. Start a new thread while replying. 1. What are the determinants of price elasticity of demand? Explain the determinants. 2. What is the difference between inelastic demand and elastic demand? Provide an example of each from real life. 3. Refer to the graph below: Price 22 20 + 18 +- 16 + 14 B 12 10 + 4 Demand +++ 100 200 300 400 500 600 700 800 900 Buaxtity From the graph above calculate: a. Price elasticity of demand from point A to point B (use the mid-point method). Is it an elastic situation or an inelastic situation? b. Price elasticity of demand from point B to point C (use the mid-point method). Is it an elastic situation or an inelastic situation?

2. (This problem derives the general result that any polynomial function is of a lower asymptotic order than any exponential function.) First, we prove a special case. Suppose that we have two functions, f(n) = n² and g(n) = 2". We will prove that f(n) = O(g(n)). • port (a). (c) Show that, for any n ≥ no, it must be the case that f(n) ≤ cog(n) = f(n+1) ≤ cog(n+1). Precisely state the argument by induction that n² = 0(2¹). Now, define f(n) = nk where k ≥ 1, g(n) = a", where a ≥ 1. (d) (Slightly harder). Argue that, for any k and a, there exists some n₁ such that : (1₁+¹)* < a.

A manufacturing company leases a building for $90,000 per year for its manufacturing facilities. In addition, the machinery in this building is being paid in installments of $21,000 per year. Each unit of product produced costs $16 in labour and $9 in materials. The product can be sold for $34. How many units must be sold each year for the company to earn a profit of $56,000 per year? Select one: O A. 16,701 B. 19,086 C. 9,543 D. 11,929 E. 7,157

2. Please show solution thanks

AVC = 10-0.03q+0.00005q^2 ATC = 10-0.03q+0.00005q^2 +100/q and MC = 10-0.06q+0.00015q^2 Answer the following questions in EXCEL:1 At what value of q is AVC at its minimum? (Hint: The easiest way tocalculate this value is to solve AVC - MC = 0 for q.)2  At the above output level what value does AVC take?3 If the forecasted price of the firm's output is $10 per unit:a  How much output will the firm produce in the short run?b  How much profit (loss) will the firm earn)?4 If the forecasted price is $7 per unit:a  How much output will the firm produce in the short run? (Keep only2 decimals)b  How much profit (loss) will the firm earn)? (Keep only 2 decimals)

The fixed cost related to the production of a product is $500,000 per year. Assume that the variable cost is $20,000 and the sell- ing price is $30,000 for each percentage point of annual output capacity (which equals sales demand). Thus, the maximum sales per year are $3,000,000 (at 100% of output capacity), and we have: (2.3) C; = $500,000 per year C, $20,000/1% of annual output capacity (Fixed cost) (Variable cost/unit) p = $30,000/1%' of annual output capacity (Selling price/unit) a. Determine the breakeven point for this situ- ation.

8. The cost of producing a small transistor radio set consists of P23.00 for labor and P37.00 for materials. The fixed charges in operating the plant are P100,000 per month. The variable cost is P1.00 per set. The radio set can be sold for P75.00 each. Determine how many sets must be produced per month to break even.

If MTR = 0.2; MPS = 0.2 what is the value of the MLR? O a. 0.8 O b. 0.5 OC. 0.04 O d. 0.4