I believe it is commas but let me verify real quick
If you need to indicate the missing ammount of each letter in the grahp then it will be like follows:
For the first case:
A = $9,600 + $5,000 + $8,000 = $22,600$22,600 + $1,000 – B = $17,000
B = $22,600 + $1,000 – $17,000 = $6,600$17,000 + C = $20,000
C = $20,000 – $17,000 = $3,000
D = $20,000 – $3,400 = $16,600
<span>E = ($24,500 – $2,500) – $16,600 = $5,400
</span><span>F = $5,400 – $2,500 = $2,900
</span>And now for the second case:
G + $8,000 + $4,000 = $16,000
G = $16,000 – $8,000 – $4,000 = $4,000$16,000 + H – $3,000 = $22,000
H = $22,000 + $3,000 – $16,000 = $9,000(I – $1,400) – K = $7,000(I – $1,400) – $22,800 = $7,000
<span>I = $1,400 + $22,800 + $7,000 = $31,200
</span>J = $22,000 + $3,300 = $25,300
K = $25,300 – $2,500 = $22,800$7,000 – L = $5,000
<span>L = $2,000</span>
Answer:
1.41 Approx
Explanation:
The computation of the beta for the stock T is shown below:
Beta of portfolio = Respective betas × Respective investment weights
1.30 = (0.14 × 0.81) + (0.5 × 1.36) + (0.36 × beta of the Stock T)
1.30 =0.7934 + (0.36 × beta of the Stock T)
beta of the Stock T = (1.3 - 0.7934) ÷ 0.36
= 1.41 Approx
We simply multiplied the beta of each stock with its investment weights order to calculate the beta of the stock T as portfolio beta is given
