<snapdata remixID="14289581"><project name="U4L4-TranslatingBinary- SSpohn 1B" app="Snap! 10.6.1, https://snap.berkeley.edu" 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select="1"><scene name="U4L4-TranslatingBinary- SSpohn 1B"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="practice questions or explanation" type="command" category="control"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doAsk"><l>Would you like to get started right away with a practice problem or would you like a step-by-step explenation of how to convert binary numbers to decimals? Reply either "practice" or "explanation"</l></block><block s="doIf"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>practice</l></list></block><script><block s="doSetVar"><l>practice problems</l><block s="reportNewList"><list><l>"Convert 10110 to a decimal"</l><l>Convert 01110001 to a decimal</l><l>Convert 0001001 to a decimal</l></list></block></block><block s="doForEach"><l>item</l><block var="practice problems"/><script><block s="doAsk"><block var="item"/></block></script></block><block s="doIf"><block s="reportVariadicOr"><list><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>22</l></list></block><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>113</l></list></block><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>9</l></list></block></list></block><script><block s="doSayFor"><l>You are correct!</l><l>2</l></block></script><list><l><bool>true</bool></l><script><block s="doSayFor"><l>You are incorrect. </l><l>2</l></block></script></list></block></script><list><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>explanation</l></list></block><script><block s="doSayFor"><l>Here are the steps for converting binary numbers to decimal numbers. </l><l>3</l></block><block s="doSetVar"><l>step by step explenation</l><block s="reportNewList"><list><l>First: look at the first value all the way to the right. If it is a 1, add 1 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;</l><l>Second step: Look at the second value all the way to the right. If it is a 1, add 2 to your total decimal value. If it is a zero, add nothing to your total decimal value. &#xD;</l><l>Third step: look at the third value all the way to the right. If it is a 1, add 4 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;</l><l>Fourth Step: Continue adding each value from right to left to your total decimal value. Make sure you understand what value to add to your total decimal value. &#xD;</l><l>Fifth Step:To understand how much to add to your total decimal value, raise 2 to the power of the position of your number. The right-most value is always assigned the position of 0. The second right value is 1 and the third value is 2. &#xD;</l><l>Example problem: 101. First add 1 to your total decimal value. Next add 0 because the second position carries a 0. Lastly, add 2^2 (which is 4). Your total decimal value is 5.&#xD;</l></list></block></block><block s="doForEach"><l>item</l><block var="step by step explenation"/><script><block s="doSayFor"><block var="item"/><l>5</l></block></script></block></script><block s="getLastAnswer"></block><script><block s="doSayFor"><l>Please enter a valid response. Program restarting.</l><l>2</l></block><block s="doBroadcast"><l>restart</l><list></list></block></script></list></block></script></block-definition><block-definition s="practice question procedure" type="command" category="control"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doSetVar"><l>practice problems</l><block s="reportNewList"><list><l>"Convert 10110 to a decimal"</l><l>Convert 01110001 to a decimal</l><l>Convert 0001001 to a decimal</l></list></block></block><block s="doForEach"><l>item</l><block var="practice problems"/><script><block s="doAsk"><block var="item"/></block></script></block><block s="doIf"><block s="reportVariadicOr"><list><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>22</l></list></block><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>113</l></list></block><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>9</l></list></block></list></block><script><block s="doSayFor"><l>You are correct!</l><l>2</l></block></script><list><l><bool>true</bool></l><script><block s="doSayFor"><l>You are incorrect. </l><l>2</l></block></script></list></block></script></block-definition><block-definition s="explanation procedure" type="command" category="control"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doSayFor"><l>Here are the steps for converting binary numbers to decimal numbers. </l><l>3</l></block><block s="doSetVar"><l>step by step explenation</l><block s="reportNewList"><list><l>First: look at the first value all the way to the right. If it is a 1, add 1 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;</l><l>Second step: Look at the second value all the way to the right. If it is a 1, add 2 to your total decimal value. If it is a zero, add nothing to your total decimal value. &#xD;</l><l>Third step: look at the third value all the way to the right. If it is a 1, add 4 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;</l><l>Fourth Step: Continue adding each value from right to left to your total decimal value. Make sure you understand what value to add to your total decimal value. &#xD;</l><l>Fifth Step:To understand how much to add to your total decimal value, raise 2 to the power of the position of your number. The right-most value is always assigned the position of 0. The second right value is 1 and the third value is 2. &#xD;</l><l>Example problem: 101. First add 1 to your total decimal value. Next add 0 because the second position carries a 0. Lastly, add 2^2 (which is 4). Your total decimal value is 5.&#xD;</l></list></block></block><block s="doForEach"><l>item</l><block var="step by step explenation"/><script><block s="doSayFor"><block var="item"/><l>5</l></block></script></block></script></block-definition></blocks><primitives></primitives><stage name="Stage" width="480" height="360" costume="1" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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id="203"><item><ref mediaID="U4L4-TranslatingBinary- SSpohn 1B_Stage_cst_Night City with Street"></ref></item></list></costumes><sounds><list struct="atomic" id="204"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><watcher var="practice problems" style="normal" x="9.999999999998753" y="9.99999999999999" color="243,118,29" hidden="true"/><watcher var="step by step explenation" style="normal" x="9.999999999998753" y="36.000001999999945" color="243,118,29" hidden="true"/><sprite name="Sprite" idx="1" x="-8.000000000000451" y="-49.99999999999992" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="211"><costumes><list id="212"><item><ref mediaID="U4L4-TranslatingBinary- SSpohn 1B_Sprite_cst_ballerina a"></ref></item></list></costumes><sounds><list struct="atomic" id="213"></list></sounds><blocks></blocks><variables></variables><scripts><script x="14.687500000000009" y="30.604166666666437"><block s="receiveGo"></block><block s="doBroadcast"><l>restart</l><list></list></block></script><script x="17.812500000000007" y="113.13541666666656"><block s="receiveMessage"><l>restart</l><list></list><comment w="463.43749999999994" collapsed="true">Project Pseudocode:&#xD;&#xD;When the flag is clicked, the program will broadcast the restart. &#xD;When the program receives a restart, the sprite will say &quot;Hello! Today I will be teaching you how to convert binary numbers to decimal numbers.&quot; for 2 seconds. &#xD;Then, the procedure &apos;practice questions or explanation&apos; will run. &#xD;In procedure &apos;practice questions or explanation,&apos; the sprite will first ask &quot;Would you like to get started right away with a practice problem or would you like a step-by-step explenation of how to convert binary numbers to decimals? Reply either &quot;practice&quot; or &quot;explanation.&quot;&#xD;&#xD;If answer is practice, run the practice problems procedure. &#xD;Else if answer is explanation, run the explanation procedure &#xD;Else if: answer&#xD;     Say: &quot;please enter a valid response. Program restarting.&quot; for 2 seconds&#xD;     broadcast: restarting</comment></block><block s="doSayFor"><l>Hello! Today I will be teaching you how to convert binary numbers to decimal numbers. </l><l>2</l></block><block s="doAsk"><l>Would you like to get started right away with a practice problem or would you like a step-by-step explenation of how to convert binary numbers to decimals? Reply either "practice" or "explanation"</l></block><block s="doIf"><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>practice</l></list></block><script><custom-block s="practice question procedure"><comment w="168.90625000000003" collapsed="true">Practice question procedure pseudocode:&#xD;&#xD;Set the variable practice problems to a list containing &quot;Convert 10110 to a decimal,&quot; &quot;Convert 01110001 to a decimal,&quot; and &quot;Convert 0001001 to a decimal&quot; &#xD;    For each item in practice problems, ask item and wait.&#xD;    If answer is 22 or 113 or 9, say &quot;you are correct&quot; for 2 seconds.&#xD;    Else if:&#xD;         Say &quot;you are incorrect&quot;</comment></custom-block></script><list><block s="reportVariadicEquals"><list><block s="getLastAnswer"></block><l>explanation</l></list></block><script><custom-block s="explanation procedure"></custom-block></script><block s="getLastAnswer"></block><script><block s="doSayFor"><l>Please enter a valid response. Program restarting.</l><l>2</l><comment w="383.75000000000006" collapsed="true">Explanation procedure pseudocode&#xD;&#xD;Say Here are the steps for converting binary numbers to decimal numbers for 3 seconds. &#xD;    Set the variable step by step explanation to a list which contains &quot;First: look at the first value all the way to the right. If it is a 1, add 1 to your total decimal value. If it is a zero, add zero to your total decimal value.&quot; &quot;Second step: Look at the second value all the way to the right. If it is a 1, add 2 to your total decimal value. If it is a zero, add nothing to your total decimal value.&quot; &quot;Third step: look at the third value all the way to the right. If it is a 1, add 4 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;&quot;Fourth Step: Continue adding each value from right to left to your total decimal value. Make sure you understand what value to add to your total decimal value.&quot; &quot;Fifth Step:To understand how much to add to your total decimal value, raise 2 to the power of the position of your number. The right-most value is always assigned the position of 0. The second right value is 1 and the third value is 2.&quot; &quot;Example problem: 101. First add 1 to your total decimal value. Next add 0 because the second position carries a 0. Lastly, add 2^2 (which is 4). Your total decimal value is 5.&quot;&#xD;     For each item in step by step explanation, say item for 5 seconds. </comment></block><block s="doBroadcast"><l>restart</l><list></list></block></script></list></block></script><comment x="172.18750000000006" y="44.531249999999986" w="262.65625000000006" collapsed="true">Program comments:&#xD;Name: Scarlett Spohn&#xD;Creation Date: March 20, 2025&#xD;Program Purpose: Design a program which explains how to convert binary numbers to decimal numbers and also provide a list of practice problems. </comment></scripts></sprite></sprites></stage><variables><variable name="practice problems"><list struct="atomic" id="266">&quot;&quot;&quot;Convert 10110 to a decimal&quot;&quot;&quot;,Convert 01110001 to a decimal,Convert 0001001 to a decimal</list></variable><variable name="step by step explenation"><list struct="atomic" id="267">&quot;First: look at the first value all the way to the right. If it is a 1, add 1 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;&quot;,&quot;Second step: Look at the second value all the way to the right. If it is a 1, add 2 to your total decimal value. If it is a zero, add nothing to your total decimal value. &#xD;&quot;,&quot;Third step: look at the third value all the way to the right. If it is a 1, add 4 to your total decimal value. If it is a zero, add zero to your total decimal value. &#xD;&quot;,&quot;Fourth Step: Continue adding each value from right to left to your total decimal value. Make sure you understand what value to add to your total decimal value. &#xD;&quot;,&quot;Fifth Step:To understand how much to add to your total decimal value, raise 2 to the power of the position of your number. The right-most value is always assigned the position of 0. The second right value is 1 and the third value is 2. &#xD;&quot;,&quot;Example problem: 101. First add 1 to your total decimal value. Next add 0 because the second position carries a 0. Lastly, add 2^2 (which is 4). Your total decimal value is 5.&#xD;&quot;</list></variable></variables></scene></scenes></project><media name="U4L4-TranslatingBinary- SSpohn 1B" app="Snap! 10.6.1, https://snap.berkeley.edu" version="2"><costume name="Night City with Street" center-x="240" center-y="180" 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