Sunday, March 29, 2020
Thursday, October 12, 2017
If you are thinking to get accounting software for your business, you might be confused as there are lots of accounting software found in the market. One of the best accounting software used by accountants all over the world is QuickBooks Pro 2010 download.
Before purchasing the QuickBooks Pro 2010 upgrade download, you can try out the QuickBooks Pro 2010 free trial download to check the interesting features. The free download QuickBooks Pro 2010 is available to the users who can get it downloaded easily and check the upgraded features. By going to the official website, you can download QuickBooks pro 2010 trial version. Accountants prefer QuickBooks pro 2010 download for their accounting solutions and that’s a fact.
QuickBooks Pro 2010 download is the perfect solution to your accounting problems. The QuickBooks Pro 2010 upgrade download can be used with Windows XP, Windows 7 or Vista, and QuickBooks Pro 2010 download did got great reviews from its users to! You can try out the QuickBooks Pro 2010 free trial download to check the regular features in it. The free download QuickBooks Pro 2010 review helps you to decide whether to use this software or not. With the download QuickBooks pro 2010 trial, you can also import the important data from Excel or the QuickBooks older version, simple like that. In the new version the Error importing chart of accounts into quickbooks has been fixed though.
Integrated accounting software – the best part of a QuickBooks Pro 2010
The best part in QuickBooks Pro 2010 is that it also allows logging in of multiple users on the network. The QuickBooks Pro 2010 also integrates to other software where, with the QuickBooks Pro 2010 upgrade download, you can manage your business and keep proper track of the finances. And, also, profits and losses can be noted easily. QuickBooks Pro 2010 free trial download is easily available for the new users or the existing older version users to try out the improvised features in it. The free download QuickBooks Pro 2010 is highly recommended and is much better than other software available in the market. You can get reviews on the different websites on the internet where you can go through before getting the download QuickBooks pro 2010 trial.
Why you must have QuickBooks Pro 2010
Intuit has provided accountants with a compelling reason to download QuickBooks pro 2010 trial. Old version of Quickbooks has consumed by number of errors such as Quickbooks error 12007, error 324 There are many new and improvised features found in the QuickBooks Pro 2010 download. Intuit also has added the additional ‘Client Data Review’ tools in the QuickBooks Pro 2010 upgrade download and improvised Intuit Statement Writer. If you are planning to get QuickBooks as your preferred accounting software rather than going for other software, then you should first get QuickBooks Pro 2010 free trial download to check the different features. The enhancements made in the free download QuickBooks Pro 2010 is just perfect for the accountants and a must have tool. With the new ‘data review tools’, the wrong data entries can be quickly and easily found with the QuickBooks Pro 2010 download. Upgrading to this version would definitely save you huge amounts of money as it consumes less time in identifying and correcting the errors found in the data file.Monday, September 18, 2017
Golf Clash is a golf based mobile game that focusses on real time 1v1 player activity. The more you play the more you can upgrade your clubs and skills and move through the ranks. With different tours and chests along with in game chat and different courses and weather conditions, this game is a fun and dynamic mobile app that is growing in popularity by the day.
The problem with this game, and with many like it, is that it takes a long time to build up in game currency. Coins and gems will allow you to upgrade your skills and clubs and the faster you can do this the faster you can rise through the ranks. Being able to do this without spending real money on in game currency is time consuming and will never be as efficient as those that have spent money gearing themselves up. That’s where the Golf Clash Hack comes into play.
Saturday, June 18, 2011
What is a LOGIC GATE
A logic gate is an elementary building block of a digital circuit . Most logic gates have two inputs and one output. At any given moment, every terminal is in one of the two binary conditions low (0) or high (1), represented by different voltage levels. The logic state of a terminal can, and generally does, change often, as the circuit processes data. In most logic gates, the low state is approximately zero volts (0 V), while the high state is approximately five volts positive (+5 V).
There are seven basic logic gates: AND, OR, XOR, NOT, NAND, NOR, and XNOR.
NOT LOGIC GATE
This gate has one input and one output. The output is high when input is low and vice-versa The diagram is shown below
Inverter or NOT gate
TRUTH TABLE OF NOT GATE
Input | Output |
1 | 0 |
0 | 1 |
AND GATE
This logic gate has two or more inputs and one output. The output is high only when all the inputs are high.
AND gate
TRUTH TABLE OF AND GATE
Input 1 | Input 2 | Output |
0 | 0 | 0 |
0 | 1 | 0 |
1 | 0 | 0 |
1 | 1 | 1 |
OR GATE
OR gate has two or more input and one output. The output is high for any of the input being high.
OR gate
Input 1 | Input 2 | Output |
0 | 0 | 0 |
0 | 1 | 1 |
1 | 0 | 1 |
1 | 1 | 1 |
XOR GATE
The XOR ( exclusive-OR ) gate has two or more inputs and one output. The output is low for the inputs being same and the output is high for the input being different.
XOR gate
TRUTH TABLE OF XOR GATE
Input 1 | Input 2 | Output |
0 | 0 | 0 |
0 | 1 | 1 |
1 | 0 | 1 |
1 | 1 | 0 |
What are the use of Logic gates ?
Logic gates are in fact the building block of digital electronics; they are formed by the combination of transistors (either BJT or MOSFET) to realize some digital operations (like logical OR, AND, INVERT ). Every digital product, like computers, mobile, calculators even digital watches, contain logic gates. The use of logic gates in digital world can be understood better by the following example: the single bit full adder in digital electronics is a logic circuit which perform the logical addition of two single bit binary numbers (a,b,cin) a and b are the the two binary number of single digit (either 1 or 0) and cin is the carry input . say for example a,b,cin= 1,1,1 gave an logical sum output of 1 and a carry of 1 , a,b,cin= 110 gave sum= 0 and carry of 1. Now this adder can be formed by the combination of many gate like by using NAND gates only. or by using XOR , AND ,OR gates and so on. So, in a nutshell, the adder which is of great importance in your computer processor and also in many more applications is basically built from the logic gates.
Monday, June 6, 2011
What is binary search ?
Binary search starts by searching of the data in the elements at the mid of the array to determine if the target is in the first or second half of the list. If it is in the first half we do not need to check the second half. If its in the second half we need not check the first half. In other words we estimate half the list from further consideration. We repeat this process until we find the target or determine that it is not in the list.
Binary Search only works for the sorted array. Binary search is a Divide and Conquer technique.
Binary search algorithm:
algorithm binarySearch ()
Return found <Boolean>
first = 0
last = end
loop (first <= last )
mid = (first + last)/2
if (target > list [ mid ] )
LOOK IN UPPER HALF
first = mid + 1
else if (target < list [mid])
LOOK IN LOWER HALF
last = mid -1
else
Found equal : force exit
first = last + 1
end if
end loop
locn = mid
if (target equal list mid [mid])
found = true
else
found = false
end if
return found
end binarySearch
//TO WRITE A PROGRAM TO SEARCH FOR A GIVEN ELEMENT FROM AN ARRAY USING BINARY SEARCH
//SEARCH TECHNIQUE
#include<iostream.h>
#include<conio.h>
void binsearch(int ar[],int size,int ele)
{ int lb=0,ub=size-1,mid; //lb=>lower bound,ub=>upper bound
for(;lb<ub;)
{
mid=(lb+ub)/2;
if(ar[mid]==ele)
{
cout<<"\n SEARCH SUCCESSFUL";
break;
}
else
if(ar[mid]<ele)
ub=mid-1;
else
if(ar[mid]>ele)
lb=mid+1;
}
if(ub<lb)
cout<<"\n SEARCH UNSUCCESSFUL";
}
void sort(int ar[],int size) //sorts the array in ascending array using bubble sort
{
int temp;
for(int i=0;i<size;i++)
for(int j=0;j<size-i-1;j++)
if(ar[j]>ar[j+1])
{
temp=ar[j];
ar[j]=ar[j+1];
ar[j+1]=temp;
}
}
void display(int ar[],int size)
{
for(int i=0;i<size;i++)
cout<<'\n'<<ar[i];
}
void input(int ar[],int size)
{
for(int i=0;i<size;i++)
cin>>ar[i];
}
void main()
{
clrscr();
int size;
cout<<"\n ENTER THE NUMBER OF ELEMENTS REQUIRED IN THE ARRAY :";
cin>>size;
int *ar=new int(size);
cout<<"\n ENTER THE ELEMENTS OF THE ARRAY :\n";
input(ar,size); //takes the input from the array
sort(ar,size); //sorts the array in the ascending order
int ele;
cout<<"\n ENTER THE ELEMENT TO BE FOUND :\n";
cin>>ele;
getch();
}
Binary search starts by searching of the data in the elements at the mid of the array to determine if the target is in the first or second half of the list. If it is in the first half we do not need to check the second half. If its in the second half we need not check the first half. In other words we estimate half the list from further consideration. We repeat this process until we find the target or determine that it is not in the list.
Binary Search only works for the sorted array. Binary search is a Divide and Conquer technique.
Binary search algorithm:
algorithm binarySearch ()
Return found <Boolean>
first = 0
last = end
loop (first <= last )
mid = (first + last)/2
if (target > list [ mid ] )
LOOK IN UPPER HALF
first = mid + 1
else if (target < list [mid])
LOOK IN LOWER HALF
last = mid -1
else
Found equal : force exit
first = last + 1
end if
end loop
locn = mid
if (target equal list mid [mid])
found = true
else
found = false
end if
return found
end binarySearch
//TO WRITE A PROGRAM TO SEARCH FOR A GIVEN ELEMENT FROM AN ARRAY USING BINARY SEARCH
//SEARCH TECHNIQUE
#include<iostream.h>
#include<conio.h>
void binsearch(int ar[],int size,int ele)
{ int lb=0,ub=size-1,mid; //lb=>lower bound,ub=>upper bound
for(;lb<ub;)
{
mid=(lb+ub)/2;
if(ar[mid]==ele)
{
cout<<"\n SEARCH SUCCESSFUL";
break;
}
else
if(ar[mid]<ele)
ub=mid-1;
else
if(ar[mid]>ele)
lb=mid+1;
}
if(ub<lb)
cout<<"\n SEARCH UNSUCCESSFUL";
}
void sort(int ar[],int size) //sorts the array in ascending array using bubble sort
{
int temp;
for(int i=0;i<size;i++)
for(int j=0;j<size-i-1;j++)
if(ar[j]>ar[j+1])
{
temp=ar[j];
ar[j]=ar[j+1];
ar[j+1]=temp;
}
}
void display(int ar[],int size)
{
for(int i=0;i<size;i++)
cout<<'\n'<<ar[i];
}
void input(int ar[],int size)
{
for(int i=0;i<size;i++)
cin>>ar[i];
}
void main()
{
clrscr();
int size;
cout<<"\n ENTER THE NUMBER OF ELEMENTS REQUIRED IN THE ARRAY :";
cin>>size;
int *ar=new int(size);
cout<<"\n ENTER THE ELEMENTS OF THE ARRAY :\n";
input(ar,size); //takes the input from the array
sort(ar,size); //sorts the array in the ascending order
int ele;
cout<<"\n ENTER THE ELEMENT TO BE FOUND :\n";
cin>>ele;
getch();
}
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