<snapdata remixID="9296176"><project name="1920 U8L1p1 Counting Trees (starter file)" app="Snap! 5.4, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="true" codify="false" inheritance="false" sublistIDs="false" scheduled="false" 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</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="-2.2737367544323206e-12" y="3.183231456205249e-12" heading="0" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="80,80,80,1" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="20" y="20" w="636" collapsed="false">Created by Firstname Lastname on 02/23/2020&#xD;1920 U8L1p1 Counting Trees (starter file)&#xD;Week 11 Unit 8 Lab 1 Recursive Reporters Counting Trees</comment><comment x="20" y="98" w="610" collapsed="false">1. Open your &quot;U6L1-Tree&quot; project. How many line segments are in a tree of each level? Complete this table. (You can count by eye or have Snap! count for you.)</comment><script x="20" y="164"><block s="clear"></block><block s="setHeading"><l>0</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="down"></block><custom-block s="tree 3 size: %n"><l>50</l></custom-block></script><script x="20" y="281"><block s="clear"></block><block s="setHeading"><l>0</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="down"></block><custom-block s="tree level: %n size %n"><l>11</l><l>50</l></custom-block></script><comment x="20" y="398" w="610" collapsed="false">2. How does the number of segments in one level compare to the number of segments in the previous level?</comment><comment x="20" y="452" w="616" collapsed="false">Each number is twice the previous one, plus 1.  For example, (2×7)+1 = 15, which is the number below 7 in the table.  Note that we do *not* ask for a closed form formula in terms of the level number!</comment><comment x="20" y="518" w="610" collapsed="false">3. Build a block whose input is a tree number and whose output is the number of segments in that level: segments in tree 7</comment><script x="20" y="572"><custom-block s="iterative segments in tree %s"><l></l><comment w="311" collapsed="true">Alphie and Betty discuss the code they created.</comment></custom-block></script><comment x="20" y="607" w="593" collapsed="false">4. If you haven&apos;t yet, build a recursive reporter that reports the number of segments in a tree of level n.&#xD;Remember that you need to click &quot;Apply&quot; before you can use your block recursively in the Block Editor.</comment><script x="20" y="673"><custom-block s="recursive segments in tree %n"><l>6</l></custom-block></script><script x="20" y="706"><custom-block s="segments in tree %n"><l>50</l></custom-block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="label %&apos;text&apos; of size %&apos;size&apos;" type="command" category="pen"><comment x="0" y="0" w="90" collapsed="false">LABEL will stamp text on the stage at the given font size. The direction of the text is the direction the sprite is facing, and color will match the pen color.</comment><header></header><code></code><translations></translations><inputs><input type="%txt">Hello!</input><input type="%n">12</input></inputs><script><block s="doRun"><block s="reportJSFunction"><list><l>text</l><l>size</l></list><l>var stage = this.parentThatIsA(StageMorph),&#xD;    context = stage.penTrails().getContext(&apos;2d&apos;),&#xD;    rotation = radians(this.direction() - 90),&#xD;    trans = new Point(&#xD;      this.center().x - stage.left(),&#xD;      this.center().y - stage.top()&#xD;    ),&#xD;    isWarped = this.Warped,&#xD;    len,&#xD;    pos;&#xD;&#xD;if (isWarped) {endWarp(); }&#xD;context.save();&#xD;context.font = size + &apos;px monospace&apos;;&#xD;context.textAlign = &apos;left&apos;;&#xD;context.textBaseline = &apos;alphabetic&apos;;&#xD;context.fillStyle = this.color.toString();&#xD;len = context.measureText(text).width;&#xD;trans = trans.multiplyBy(1 / stage.scale);&#xD;context.translate(trans.x, trans.y);&#xD;context.rotate(rotation);&#xD;context.fillText(text, 0, 0);&#xD;context.translate(-trans.x, -trans.y);&#xD;context.restore();&#xD;pos = new Point(&#xD; 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size %&apos;size&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doIfElse"><block s="reportEquals"><block var="level"/><l>1</l></block><script><block s="forward"><block var="size"/></block><block s="forward"><block s="reportProduct"><block var="size"/><l>-1</l></block></block></script><script><block s="forward"><block var="size"/></block><block s="turnLeft"><l>25</l></block><custom-block s="tree level: %n size %n"><block s="reportDifference"><block var="level"/><l>1</l></block><block s="reportProduct"><block var="size"/><l>0.65</l></block></custom-block><block s="turn"><l>25</l></block><block s="turn"><l>35</l></block><custom-block s="tree level: %n size %n"><block s="reportDifference"><block var="level"/><l>1</l></block><block s="reportProduct"><block var="size"/><l>0.85</l></block></custom-block><block s="turnLeft"><l>35</l></block><block s="forward"><block s="reportProduct"><block var="size"/><l>-1</l></block></block></script></block></script></block-definition><block-definition s="segments in tree %&apos;num&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>answer</l></list></block><block s="doSetVar"><l>answer</l><l>1</l></block><block s="doFor"><l>i</l><l>1</l><block var="num"/><script><block s="doSetVar"><l>answer</l><block s="reportProduct"><block var="answer"/><l>2</l></block></block></script></block><block s="doReport"><block s="reportDifference"><block var="answer"/><l>1</l></block></block></script></block-definition><block-definition s="recursive segments in tree %&apos;level&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doIfElse"><block s="reportEquals"><block var="level"/><l>1</l></block><script><block s="doReport"><l>1</l></block></script><script><block s="doReport"><block s="reportSum"><l>1</l><block s="reportProduct"><l>2</l><custom-block s="recursive segments in tree %n"><block s="reportDifference"><block var="level"/><l>1</l></block></custom-block></block></block></block></script></block></script><scripts><comment x="16" y="208.2" w="477" collapsed="true">This is the formula from Unit 8 Lab 1: Recursive Reporters   Working with Recursive Reporters</comment></scripts></block-definition><block-definition s="iterative segments in tree %&apos;n&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doDeclareVariables"><list><l>answer</l></list></block><block s="doSetVar"><l>answer</l><l>1</l></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><block var="n"/><script><block s="doSetVar"><l>answer</l><block s="reportProduct"><block var="answer"/><l>2</l></block></block></script></custom-block><block s="doReport"><block s="reportDifference"><block var="answer"/><l>1</l></block></block></script><scripts><comment x="11.200000000000045" y="202.56" w="347.6" collapsed="false">8.1.1.3 iterative solution.  This isn&apos;t *wrong*, but students who find this solution should be encouraged to think about it recursively also.</comment></scripts></block-definition></blocks><variables></variables></project><media name="1920 U8L1p1 Counting Trees (starter file)" app="Snap! 5.4, http://snap.berkeley.edu" version="1"></media></snapdata>