13.
Periodic cash deposit can be computed by using formula for FV of annuity as:
FV = C x [(1+r) n -1/n]
C = FV/[(1+r) n -1/n]
FV = Future value of deposits = $ 13,490,000
C = Periodic cash deposit
r = Rate per period = 5.32 % or 0.0532 p.a.
n = Number of periods = 13
Substituting all the values on above formula, we get C as:
C = $ 13,490,000/ [(1+0.0532)13 -1/0.0532]
= $ 13,490,000/ [(1.0532)13 -1/0.0532]
= $ 13,490,000/ [(1.96173823011359 -1)/0.0532]
= $ 13,490,000/ (0.96173823011359/0.0532)
= $ 13,490,000/ 18.0777862803306
= $ 746,219.69
Hence option “$ 746,219.69” is correct answer.
12.
Annual Return (xi) |
xi-xm |
(xi-xm)2 |
|
0.1803 |
0.075475 |
0.005696476 |
|
-0.0525 |
-0.157325 |
0.024751156 |
|
0.2048 |
0.099975 |
0.009995001 |
|
0.0867 |
-0.018125 |
0.000328516 |
|
Sum of returns ∑ xi |
0.4193 |
∑ (xi - xm)2 |
0.040771148 |
Average return (xm) |
0.104825 |
Variance |
0.013590383 |
Average return (xm) = ∑ xi /n = 0.4193/4 = 0.104825
Variance = ∑ (xi - xm)2/ (n -1) = 0.040771148/ (4 -1) = 0.040771148/3 = 0.013590383 or 0.01359
Hence option “0.01359” is correct answer.
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