Essentials Of Investments
11th Edition
ISBN: 9781260013924
Author: Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher: Mcgraw-hill Education,
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Transcribed Image Text:Inputs Annual Coupon Rate 3.70% Number of Years 6 Face Value (PAR) $
1,000 Price $1,100.27 In Excel: a. What is the YTM? b. Calculate convexity
using Excel
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- 39. Consider the following information. Assuming this represents the Population. Investment X 4% -10% 8% 8 Year 1 2 3 14% Investment Y -6% 8% 12% -2% Risk Free Rate: 2% The Covariance of Investment X and Investment Y is (Hint: Covariance = 1/nΣ(xi — Xavg)(yi - Yavg) A. -32.60 B. -21.00 C. +144.82 D. -103.50 E. +114.34arrow_forwardColonel Motors (C) Separated Edison (S) Expected Return 10% 8% Standard Deviation 6% 3% Please represent graphically all potential combinations of stocks C and S, if the correlation coefficient between the returns of stocks C and S is: A) 1 B) 0 C) -1 Please report these investment opportunity sets in the corresponding Excel sheets.arrow_forwardConsider the following returns and states of the economy for TZ.Com.: Economy ProbabilityReturn Weak 15% Normal 50% Strong 35% -9% 2% 6% What is the standard deviation of TZ's returns? SET YOUR CALCULATOR TO FOUR DECIMAL PLACES AND ROUND TO 2 DECIMAL PLACES AT THE END. DO NOT ENTER THE %. FOR EXAMPLE, IF YOUR ANSWER IS 7.7011% ENTER IT AS 7.70.arrow_forward
- Please answer all 4 parts with explanations thxarrow_forwardUNIT 7-5arrow_forwardConsider the following portfolio of assets: Loan Weight 1 0.30 2 0.70 Expected returni ம σ2 13% 11% 9.06% 82.0% P12=-0.87 8.72% 76.0% 012-75.0% What is the variance of the portfolio (round to two decimals)? Note: a^2 denotes the square of a. For example, 2^2 = 4, 3^2=9 (0.3)^2*(82.0%) + (0.7)^2*(76.0%) + (0.3) (0.7)(-0.87) (9.06%) (8.72%) = 30.19 (0.3)^2 (82.0%) + (0.7)^2*(76.0%) + 2(0.3) (0.7)(-0.87) (9.06 %) (8.72%) = 15.75 (0.3)^2*(82.0%) + (0.7)^2*(76.0%) + [(0.3) (0.7)]^2 (-0.87) (9.06%) (8.72%) = 41.59 (0.3) (82.0%) + (0.7) (76.0%) + 2(0.3) (0.7)(-0.87) (9.06 %) (8.72%) = 48.93arrow_forward
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