MBA 986 Notes

MBA 986 Notes

Comments

Post a Comment

Post Your Valuable Comments

Popular posts from this blog

Zeller's Congruence

class ZellersCongruence {     /**     * Calculate day of week using Zeller's Congruence     *     * For the Gregorian calendar     * h =(q + floor(13(m + 1) / 5) + K + floor(K / 4) + floor(J/ 4) + 5J) % 7     *     * For Julian calendar     * h =(q + floor(13(m + 1) / 5) + K + floor(K / 4) + 5 + 6J) % 7     *     * where     * h is the day of the week (0 = Saturday, 1 = Sunday, 2 = Monday, ...)     * q is the day of the month     * m is the month (3 = March, 4 = April, 5 = May, ..., 14 = February)     * K the year of the century (year % 100).     * J is the century (actually floor(year/100)) (For example, in 1995 the century would be 19, even though it was the 20th century.)     *     * NOTE: In this algorithm January and February are ...
Read more

Practical 5 - ASP.NET

Page1.aspx <%@ Page Language="C#" AutoEventWireup="true" CodeBehind="Page1.aspx.cs" Inherits="StudentInformation.Page1" %> <!DOCTYPE html> <html xmlns="http://www.w3.org/1999/xhtml"> <head runat="server">     <title></title> </head> <body>     <form id="form1" runat="server">     <div>             <table style="width:100%;">             <tr>                 <td>Name:</td>                 <td>                     <asp:TextBox ID="txtName" runat="server"></asp:TextBox>                 </td>             </tr>             <tr>   ...
Read more

It's Magic...................

import javax.swing.JOptionPane; public class MagicOf9 {     public static void main(String[] args) {         String msg = "Think and write somewhere n digit number, \n" +             "note that all digits must be unique \nfor e.g. for three" +             " digit number I am assuming 123, \nwhere 1, 2, and 3 are " +             "different and unique digits. \nNow add all the digits in " +             "the number \nfor e.g. in our case it is 1 + 2 + 3. \nThe sum " +             "is 6. \nNow subtract this resultant (i.e. 6 in this example) \n" +             "from the supposed number. \nEnter your any (n - 1) digits like \n" +           ...
Read more