Correlation = Covariance of both stock return / (SD of stock 1 * SD of stock 2) -0.3 = Covariance of both stock return / (18% * 32%) Covariance of both stock return = -0.3 * (18% * 32%) Covariance of both stock return = -0.01728 |
Expected return from the portfolio:
Expected return = w1R1 + w2R2 Expected return = (35% * 12%) + (65% * 24%) Expected return = 4.2% + 15.6% Expected return = 19.80% |
Standard Deviation from the portfolio:
Variance = [(w12R12) + (w12R12) + (2* R1 * R2 *CovR1R2) Variance = [(((35%)^2)*((18%)^2))+(((65%)^2)*((32%)^2))+(2 * 35% * 65% * -0.01728)] Variance = 3.94% Standard Deviation = √Variance Standard Deviation = √ 3.94% Standard Deviation = 19.84% |
Weighted of Jay shares: Expected return = (R1 – R2) / R2 15.60% = W1 * (12% – 24%) / 24% W1 = 70% |
Weighted of Kay shares: Expected return = (R2 – R1) / R1 15.60% = W2 * (24% – 12%) / 12% W1 = 30% |
Variance = [(w12R12) + (w12R12) + (2* R1 * R2 *CovR1R2) Variance = [(((70%)^2)*((18%)^2))+(((30%)^2)*((32%)^2))+(2 * 70% * 30% * -0.01728)] Variance = 1.78% Standard Deviation = √Variance Standard Deviation = √ 1.78% Standard Deviation = 13.35% |
Bond |
A |
B |
C |
Total Period |
5 |
10 |
8 |
Yield Rate |
7.50% |
7.50% |
7.50% |
Half Year Coupon Rate |
|
6.50% |
|
Coupon Payment |
0 |
65 |
55 |
Coupon Rate p.a. |
0% |
|
5.50% |
No. of Coupon Payments |
0 |
20 |
8 |
Half Yearly Yield Rate |
3.75% |
3.75% |
|
Face Value |
1000 |
1000 |
1000 |
Market Price of Bonds |
1000 |
1382.15 |
882.85 |
The Face value and market value of Bond A has not changed, which only depicts the bond as At Par. In addition, the Bond B’s market value is higher than its face value, which depicts that the bond classification as At Premium. Furthermore, Bond C’s market value is lower than its face value, which classifies the bond as At Discount.
Total number for Bond sales = Total capital requirement / Bond B market price Total number for Bond sales = $465260 / 1382.15 Total number for Bond sales = 337 |
In addition, Jasmine needs to sell around 337 of Bond B to attain the capital of $465,260.
Zero growth dividend model = Dividend / (Discounting rate) Zero growth dividend model = $4.25 / 10% Zero growth dividend model = $42.5 |
Constant growth dividend model = Future Dividend / (Discounting rate – Growth rate) Constant growth dividend model = (Current dividend * Growth rate) / (Discounting rate – Growth rate) Constant growth dividend model = ($4.25 * 4%) / (10% - 4%) Constant growth dividend model = $73.67 |
Steady growth dividend model = Future Dividend / (Discounting rate – Growth rate) Steady growth dividend model = $4.25 / (10% - 4%) Steady growth dividend model = $70.83 |
The super normal growth for three years D1 = $4.25 * 1.12 = $4.76 D2 = $4.76 * 1.12 = $5.3312 D3 = $5.3312 * 1.12 = $5.970944 ) / (0.10 - 0.04) P3 = $103.496 |
After three years, steady growth rate of 4% P3 = D3 * (1 + g) / (R - g) P3 = ($5.970944 * 1.04 |
Present valuation of the share price: P0 = D1 / (1+R)1 + D2 / (1+R)1/2 + D3 / (1+R) 1/3 + P3 / (1+R) 1/3 P0 = $4.76 / (1.10) + $5.3312 / (1.10) 1/2 + $5.970944 / (1.10) 1/2 + $103.496 / (1.10)3 P0 = 4.3272 + 4.406 + 4.486 + 77.7581 P0 = $90.977 |
The super normal growth for three years D1 = 4.25 D2 = $4.25 * 1.12 = $4.76 D3 = $4.76 * 1.12 = $5.3312 D4 = $5.3312 * 1.12 = $5.970944 |
After three years, steady growth rate of 4% P4 = D4 * (1 + g) / (R - g) P4 = ($5.970944 * 1.04) / (0.10 - 0.04) P4 = $103.496 |
Present valuation of the share price: P0 = D1 / (1+R) + D2 / (1+R)1/2 + D3 / (1+R)1/3 + D4 / (1+R)1/4 + P4 / (1+R)1/4 P0 = $4.25 / (1.10) + $4.76 / (.10)1/2 + $5.3312 / (.10) 1/3 + $5.970944 / (.10) 1/4 + $103.496 / (.10) 1/4 P0 = 3.8636 + 3.93388 + 4.0054 + 4.0782 + 70.689 P0 = $86.57033 |
The overall report mainly helps in depicting the calculation of bond valuation, portfolio valuation and share price valuation. In addition, the novice with the help of effective formula was able to complete the assignments requirements. Furthermore, the understanding of calculations mainly help in providing the working for different calculations.
The calculation of bond valuation, portfolio valuation and share price valuation could be effective used by the novice for detecting the prices of a security. In addition, these formulas could be applied in the real world for determining the risk and return, which could be generated from a particular investment.
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