For Walmart
| Open | High | Low | Close | Adj Close | Volume | N= | 2264 | ||
| 2/23/1900 | 54.369999 | 53.419998 | 53.450001 | 42.097328 | 9764800 | Monthly Return | (1+Monthly Return) | Geometric Mean | ((1+r1)(1+r2)…(1+rn))^(1/n) |
| 2/22/1900 | 54.669998 | 53.669998 | 54.23 | 42.711647 | 20753100 | 0.014487376 | 1.014487376 | 1.905933426 | |
| 2/23/1900 | 54.189999 | 53.57 | 53.689999 | 42.286343 | 15648400 | -0.010007473 | 0.989992527 | 1.000284922 | |
| 2/22/1900 | 53.830002 | 53.419998 | 53.57 | 42.191837 | 12517200 | -0.002237407 | 0.997762593 | 0.000284922 | |
| 2/22/1900 | 53.75 | 53.259998 | 53.599998 | 42.215462 | 10662700 | 0.000559786 | 1.000559786 | 0.028492215 | |
| 2/22/1900 | 53.529999 | 53.02 | 53.330002 | 42.0028 | 11363200 | -0.005050269 | 0.994949731 | 0.000285 | Geometric Mean |
For Amazon
| Date | Open | High | Low | Close | Adj Close | Volume | Monthly return | (1+Monthly Return) | ||
| 12/31/2009 | 137.089996 | 137.279999 | 134.520004 | 134.520004 | 134.520004 | 4523000 | ||||
| 1/4/2010 | 136.25 | 136.610001 | 133.139999 | 133.899994 | 133.899994 | 7599900 | -0.004619709 | 0.995380291 | 7.12197175 | |
| 1/5/2010 | 133.429993 | 135.479996 | 131.809998 | 134.690002 | 134.690002 | 8851900 | 0.005882649 | 1.005882649 | 1.000867507 | |
| 1/6/2010 | 134.600006 | 134.729996 | 131.649994 | 132.25 | 132.25 | 7178800 | -0.018281786 | 0.981718214 | 0.086750708 | |
| 1/7/2010 | 132.009995 | 132.320007 | 128.800003 | 130 | 130 | 11030200 | -0.01715962 | 0.98284038 | 0.09% | Monthly average mean |
| 1/8/2010 | 130.559998 | 133.679993 | 129.029999 | 133.520004 | 133.520004 | 9830500 | 0.026716859 | 1.026716859 |
Monthly return from Walmart=0.0285%
Monthly return from Amazon=0.0865%
Dont confuse over the data of Amamzone we have chosen few sample ranges from Jan 2009 to 2019
Ans 1)
Expected Mean of alternative A)
=0.1(0.0865%)+0.9(0.0285%)
=0.0343%
SD of Return=((0.1(0.0865%)^2+0.9(0.0285%)^2-(0.0343%)^2)^(0.5)=0.0174%
Expected Mean of alternative B)
=0.2(0.0865%)+0.8(0.0285%)
=0.0401%
SD of Return=((0.2(0.0865%)^2+0.8(0.0285%)^2-(0.0401%)^2)^(0.5)=0.0232%
Expected Mean of alternative C)
=0.3(0.0865%)+0.7(0.0285%)
=0.0459%
SD of Return=((0.3(0.0865%)^2+0.7(0.0285%)^2-(0.0459%)^2)^(0.5)=0.0265%
Expected Mean of alternative D)
=0.4(0.0865%)+0.6(0.0285%)
=0.0517%
SD of Return=((0.4(0.0865%)^2+0.6(0.0285%)^2-(0.0517%)^2)^(0.5)=0.0284%
Expected Mean of alternative E)
=0.5(0.0865%)+0.5(0.0285%)
=0.0575%
SD of Return=((0.5(0.0865%)^2+0.5(0.0285%)^2-(0.0575%)^2)^(0.5)=0.029%
Expected Mean of alternative F)
=0.6(0.0865%)+0.4(0.0285%)
=0.0633%
SD of Return=((0.6(0.0865%)^2+0.4(0.0285%)^2-(0.0633%)^2)^(0.5)=0.0284%
Expected Mean of alternative G)
=0.7(0.0865%)+0.3(0.0285%)
=0.0691%
SD of Return=((0.7(0.0865%)^2+0.3(0.0285%)^2-(0.0691%)^2)^(0.5)=0.0265%
Expected Mean of alternative H)
=0.8(0.0865%)+0.2(0.0285%)
=0.0749%
SD of Return=((0.8(0.0865%)^2+0.2(0.0285%)^2-(0.0749%)^2)^(0.5)=0.0232%
Expected Mean of alternative I)
=0.9(0.0865%)+0.2(0.0285%)
=0.0749%
SD of Return=((0.8(0.0865%)^2+0.2(0.0285%)^2-(0.0749%)^2)^(0.5)=0.0232%
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