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id="7"><item><ref mediaID="PT 5.3 Binary to Decimal Converter - Bridger_Stage_cst_Screenshot 2026-03-02 145726"></ref></item><item><ref mediaID="PT 5.3 Binary to Decimal Converter - Bridger_Stage_cst_Untitled"></ref></item></list></costumes><sounds><list struct="atomic" id="8"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="80,80,80,1" pen="tip" id="13"><costumes><list struct="atomic" id="14"></list></costumes><sounds><list struct="atomic" id="15"></list></sounds><blocks></blocks><variables></variables><scripts><script x="30" y="30"><block s="receiveKey"><l><option>space</option></l><list></list></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="doSetVar"><l>Binary</l><l>0</l><comment w="90" collapsed="false">Reseting Variables to be ready for new number</comment></block><block s="doSetVar"><l>Decimal</l><l>0</l></block><block s="doDeleteFromList"><l><option>all</option></l><block var="BinarySplit"/></block><block s="doDeleteFromList"><l><option>all</option></l><block var="DecimalList"/></block><block s="doAsk"><l>Enter a binary number to convert into decimal</l></block><block s="doSetVar"><l>Binary</l><block s="getLastAnswer"></block></block><block s="doSetVar"><l>BinarySplit</l><block s="reportTextSplit"><block var="Binary"/><l><option>letter</option></l></block><comment w="208.49218749999977" collapsed="false">Splits up the Binary number inputted into text box into single digits to read</comment></block><block s="doSetVar"><l>DecimalList</l><block s="reportNewList"><list></list></block></block><block s="doForEach"><l>item</l><block var="BinarySplit"/><script><block s="doIf"><block s="reportNot"><block s="reportVariadicOr"><list><block s="reportVariadicEquals"><list><block var="item"/><l>1</l></list></block><block s="reportVariadicEquals"><list><block var="item"/><l>0</l></list></block></list></block></block><script><block s="doSayFor"><l>That is not a Binary Number!</l><l>2</l></block><block s="doStopThis"><l><option>all</option></l></block></script><list></list><comment w="282" collapsed="false">Checks to make sure that inputted number consists of only 1&apos;s and 0&apos;s making sure it is a binary number</comment></block></script></block><block s="doFor"><l>i</l><l>0</l><block s="reportListAttribute"><l><option>length</option></l><block var="BinarySplit"/><comment w="337.82871093750043" collapsed="false">Goes through each singled out digit, and for each digit going from right to left, placing them in a new list. It will then multiply our 1 by 2 to the power of what position the digit was from the right. (5, 4, 3, 2, 1)</comment></block><script><block s="doSetVar"><l>Digit</l><block s="reportListItem"><l><option>last</option></l><block var="BinarySplit"/></block></block><block s="doDeleteFromList"><l><option>last</option></l><block var="BinarySplit"/></block><block s="doSetVar"><l>Power</l><block s="reportVariadicProduct"><list><block var="Digit"/><block s="reportPower"><l>2</l><block var="i"/></block></list></block></block><block s="doAddToList"><block var="Power"/><block var="DecimalList"/></block><block s="doSetVar"><l>Decimal</l><block s="reportCombine"><block var="DecimalList"/><block s="reifyReporter"><autolambda><block s="reportVariadicSum"><list><l></l><l></l></list></block></autolambda><list></list></block></block><comment w="264" collapsed="false">Adds together each converted digit form privious steps and sets our decimal varibale to the new summation of digits.</comment></block></script></block><block s="doSayFor"><block s="reportJoinWords"><list><block var="Binary"/><l> in decimal form is </l><block var="Decimal"/></list></block><l>5</l><comment w="106.99999999999955" collapsed="false">Responds to the user with the coverted answer gramatically. </comment></block></script><comment x="305.035742187501" y="344.00000000000034" w="259" collapsed="false">Takes the new converted digit and places into a new list.</comment></scripts></sprite><sprite name="Explainer" idx="2" x="110.1721854304609" y="123.73509933774834" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="70.17599999999999,81.60000000000001,0,1" pen="tip" id="146"><costumes><list id="147"><item><ref mediaID="PT 5.3 Binary to Decimal Converter - Bridger_Explainer_cst_Untitled"></ref></item></list></costumes><sounds><list struct="atomic" id="148"></list></sounds><blocks></blocks><variables></variables><scripts><script x="10" y="27.66666666666663"><block s="receiveInteraction"><l><option>clicked</option></l></block><block s="doSayFor"><l>Hello! Welcome to the Binary Explainer</l><l>2</l></block><block s="doSayFor"><l>So what is Binary?</l><l>2</l></block><block s="doSayFor"><l>Binary is a base-2 number system that uses only two digits: 0 and 1, to represent data, instructions, and information in digital computers.</l><l>8</l></block><block s="doSayFor"><l>Binary is the kind of code or language that computers can read and what our coding compiders turn our code into so that the computers can understand what we are asking it to do.</l><l>9</l></block><block s="doSayFor"><l>Binary and Decimal are both positional number systems, meaning that they represent quanitites using different sets of digits. For binary it is 1 and 0, for decimal, it is 1-9 Binary relies on powers of 2^n, where as decimal relies on powers of 10^n</l><l>12</l></block><block s="doSayFor"><l>Now go and explore how Binary converts to Decimal with the converter! Press space to get started!</l><l>5</l></block></script></scripts></sprite><watcher var="Binary" style="normal" x="9.99999999999925" y="9.999999999999954" color="243,118,29" hidden="true"/><watcher var="Decimal" style="normal" x="9.99999999999925" y="31.000001999999977" color="243,118,29" hidden="true"/><watcher var="BinarySplit" style="normal" x="9.99999999999925" y="52.000003999999976" color="243,118,29" hidden="true"/><watcher var="DecimalList" style="normal" x="9.99999999999925" y="73.00000600000011" color="243,118,29" hidden="true"/><watcher var="Digit" style="normal" x="9.99999999999925" y="94.0000080000001" color="243,118,29" hidden="true"/><watcher var="Power" style="normal" x="9.99999999999925" y="115.00000999999992" color="243,118,29" hidden="true"/></sprites></stage><variables><variable name="Binary"><l>2</l></variable><variable name="Decimal"><l>0</l></variable><variable name="BinarySplit"><list struct="atomic" id="179">2</list></variable><variable name="DecimalList"><list 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" mediaID="PT 5.3 Binary to Decimal Converter - Bridger_Stage_cst_Screenshot 2026-03-02 145726"/><costume name="Untitled" center-x="240" center-y="180" 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" 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