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Excel VBA Models Set 1 XL-VBA1.0 Antivirus Scan Results: - 100% Clean

   Excel VBA Models Set 1 software have been tested by programsbase.com team against viruses, spyware, adware and was founded to be 100% clean.
  We will recheck this software periodically to assure users that it remain clean.
Note: this award offered by programsbase.com should be used only by the author/publisher of the Excel VBA Models Set 1 software.

Excel VBA Models Set 1 XL-VBA1.0 Antivirus Report

Archive:   excelvbamodelset1.zip
   inflating: XL-Modeling_Monte_Carlo_Integration.xls  
   inflating: Read Me.txt                
   inflating: XL-Modeling_Lotto_Number_Generator.xls  
   inflating: pad_file.xml             
Scanning XL-Modeling_Lotto_Number_Generator.xls
              XL-Modeling_Lotto_Number_Generator.xls: OK
Scanning pad_file.xml
              pad_file.xml: OK
Scanning XL-Modeling_Monte_Carlo_Integration.xls
              XL-Modeling_Monte_Carlo_Integration.xls: OK
Scanning Read Me.txt
              Read Me.txt: OK
Scanning excelvbamodelset1.zip
excelvbamodelset1.zip: OK

----------- SCAN SUMMARY -----------
Scanned directories: 1
Scanned files: 5
Infected files: 0
Data scanned: 3.13 MB
Time: 5.601 sec (0 m 5 s)

 
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Excel VBA Models Set 1 XL-VBA1.0 Description:

Excel VBA Models Open Source Code Learning Tool - Finance and Statistics Models Set

Are you having difficulty understanding how to do finance and statistics within Excel? Do you want to see practical examples? The Financial and Statistics Model set solves these problems. It contains practical and well explained examples of:

1. Standard Deviation and Mean
2. Lotto Number Generator
3. Playing Card Probability
4. Normal Distribution Random Number Generator
5. Monte Carlo Integration
6. Black-Scholes Option Pricing Model - European Call and Put
7. Binomial Option Pricing Model
8. Portfolio Optimization
9. Multiple Regression
10. Bootstrap - A Non-Parametric Approach
11. Multivariate Standard Normal Probability Distribution
12. Monte Carlo Simulation
13. Option Greeks Based on Black-Scholes Option Pricing Model

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