a:4:{s:8:"template";s:12280:"<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN" "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html lang="en-US" xmlns="http://www.w3.org/1999/xhtml">
<head profile="http://gmpg.org/xfn/11">
<meta content="text/html; charset=utf-8" http-equiv="Content-Type"/>
<title>{{ keyword }}</title>
<style media="screen" rel="stylesheet" type="text/css">
#art-main
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   font-family: Century Gothic;
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p, a, ul, li
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ul
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html, body
{
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}

#art-main
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body
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.cleared
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.reset-box
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.art-box:before, .art-box:after, .art-box-body:before, .art-box-body:after {
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.art-header-inner 
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div.art-logo
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/* begin Menu */
/* menu structure */

ul.art-hmenu a, ul.art-hmenu a:link, ul.art-hmenu a:visited, ul.art-hmenu a:hover 
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ul.art-hmenu, ul.art-hmenu ul
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ul.art-hmenu li
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ul.art-hmenu li:hover{
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ul.art-hmenu li li{
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ul.art-hmenu li:hover>ul {
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}
ul.art-hmenu:after, ul.art-hmenu ul:after
{
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ul.art-hmenu, ul.art-hmenu ul {
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}

ul.art-hmenu ul
{
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}

ul.art-hmenu{
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}
div.art-nav-center{
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}
/* end menu structure */

/* menu bar */

.art-nav
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   margin-top: 3px;
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}

.art-nav:before, .art-nav:after{
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}
.art-nav:before{
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}
.art-nav:after{
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}
/* end menu bar */
.art-nav-outer{
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.art-nav-wrapper 
{
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.art-nav-inner{
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}

/* end Menu */

/* begin MenuItem */
ul.art-hmenu>li>a
{
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   color: #050B96;
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}

ul.art-hmenu>li>a:before, ul.art-hmenu>li>a:after
{
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}

ul.art-hmenu>li>a:before
{
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}

ul.art-hmenu>li>a:after
{
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}

.art-hmenu a, .art-hmenu a:link, .art-hmenu a:visited, .art-hmenu a:hover
{
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}

ul.art-hmenu>li>a:hover:before {
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}
ul.art-hmenu>li>a:hover:after {
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}
ul.art-hmenu>li>a:hover, ul.art-hmenu>li:hover>a{
   color: #D4D4D4;
}

/* end MenuItem */

/* begin MenuSeparator */
ul.art-hmenu>li:before
{
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   width:13px;
   height: 39px;
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}

ul.art-hmenu>li {
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}
ul.art-hmenu>li:first-child {
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}

ul.art-hmenu>li:first-child:before{
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}
/* end MenuSeparator */

/* begin MenuSubItem */
.art-hmenu ul a
{
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   padding: 0 17px;
}

.art-hmenu ul>li:first-child>a
{
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}

.art-hmenu ul a:link, .art-hmenu ul a:visited, .art-hmenu ul a:hover, .art-hmenu ul a:active
{
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   color: #FCC5C8;
   font-size: 12px;
   margin:0;
   padding: 0 17px;
}

.art-hmenu ul li a:hover
{
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   background-position: left bottom;
   border-color: #595959;
   border-top-width: 1px !important;
}

.art-hmenu ul li:hover>a
{
   color: #D9D9D9;
   background-position: left bottom;
   border-color: #595959;
   border-top-width: 1px !important;
}

/* end MenuSubItem */

/* begin Box, Sheet */
.art-sheet
{
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   margin-top: 3px;
   margin-bottom: -7px;
   cursor:auto;
   width: 1000px;
}
.art-sheet-body 
{
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   min-height:46px;
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.art-sheet:before, .art-sheet:after 
{
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}
.art-sheet:after{
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}
.art-sheet:before,.art-sheet-body:before{
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}
.art-sheet-body:after{
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   top:40px;
   bottom:40px;
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}
.art-sheet-body:before{
   top:40px;
   bottom:40px;
   background-image:url();
}

.art-footer
{
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   margin-bottom:0;
   width: 100%;
}

.art-footer-body
{
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   padding: 15px;
   color: #000000;
   font-size: 11px;
}

.art-footer-body:before
{
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   content:' ';
   z-index:-2;
   left:0;
   right:0;
   top:0;
   bottom:3px;
   background:rgba(224, 223, 223, 1);
   background-position:bottom left;
}

.art-footer:before, .art-footer:after 
{
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   content:' ';
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   bottom:0;
   height:3px;
   background:#170BA0;
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.art-footer:before
{
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}

.art-footer:after
{
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   width:3px;
   background-position: bottom right;
}

.art-footer-body .art-rss-tag-icon
{
   position: absolute;
   left:   6px;
   bottom:15px;
   z-index:1;
}

.art-rss-tag-icon
{
   display: block;
   background-image: url();
   background-position: center right;
   background-repeat: no-repeat;
   height: 30px;
   width: 32px;
   cursor: default;
}

.art-footer-text p
{
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   margin:0;
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}

.art-footer-body a,
.art-footer-body a:link,
.art-footer-body a:visited,
.art-footer-body a:hover
{
   color: #000000;
   font-size: 11px;
}

.art-footer-text
{
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.art-footer-body a,
.art-footer-body a:link
{
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.art-footer-body a:visited
{
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}

.art-footer-body a:hover
{
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   text-decoration: underline;
}/* end Footer */

/* begin PageFooter */
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.art-page-footer
{
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</style>

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<div class="art-bar art-nav">
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<div class="art-nav-inner">
<div class="art-nav-center">
<ul class="art-hmenu menu-2">
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</html>";s:4:"text";s:3269:"Positional Number Systems. The base-2 system is a positional notation with a radix of 2. Introduction to C / C++ Programming. In fact the digital world uses binary digits. Tutorials for Question #00369269 categorized under Finance and Finance The binary system uses powers of 2 to determine the value of a position. Two is the smallest whole number that can be used as the base of a number system. ... Binary numbers have many uses in mathematics and beyond. 1 Questions & Answers Place. In mathematics and digital electronics, a binary number is a number expressed in the binary numeral system or base-2 numeral system which represents numeric values using two different symbols: typically 0 (zero) and 1 (one). numeration system based on powers of 2, in contrast to the familiar decimal system, which is based on powers of 10. Find answers now! So computers use binary numbers, and therefore use binary digits in place of decimal digits. For example, to convert the binary number 1011 to a decimal number, we note that the rightmost. Number Systems - Binary, Octal, Hex. successive powers of the base ... so it is called a Base-10 system. Each binary digit, or "bit", is a single 0 or 1, which directly corresponds to a single "switch" in a circuit. Why Computers Use Binary; DIY. Report Abuse. ... value number system. binary system,numeration system based on powers of 2, in contrast to the familiar decimal system, which is based on powers of 10. The numbers are different. When you write the number 1853, for example it means: Each digit (0-9) within a base 10 number is multiplied by the power of ten corresponding to its position. The number system that you use is base 10 (since ... (called the binary number system). Are you sure you want to delete this answer? When computer uses binary number system. Binary Number System. of 2. In the binary To convert a binary number to a decimal number, we simply write the binary number as a sum of powers. To represent numbers, the decimal system uses the powers of 10, whereas the binary system uses in a similar manner the powers of 2. The binary system uses powers of a. Follow . Similarly Binary number system used two Because two is the base of the binary numeral system, powers of two are common in computer science. The binary system uses powers of a. Our decimal number system is known as a positional number ... correspond to powers of the base of the number system. The binary number system is a Base-2 numbering system which follows the same set of rules in mathematics as the commonly used decimal or base-10 number system. successive powers of ... a Base-10 system. How do we Count using Binary? Thus, the binary number system is a system of numbers based on two possible digits  0 and 1.  a base number is the basis of a place value number system. position is the ones position and the Binary number. Electronics Tutorial about Binary Numbers the Binary Number System and Binary Addition used in Digital Electronics Circuits Binary Number System. How do we Count using Binary? 2 b.10 c.16? The binary system uses the power of. 3 answers 3.  Introduces the concepts behind different number bases, ... customary base-ten system, ... remember that each digit in the binary number represents a power of two. ";s:7:"keyword";s:32:"the binary system uses powers of";s:7:"expired";i:-1;}