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      <title>10 Literacy strategies for Mathematics by Luke Zweerink</title>
      <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5</link>
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      <pubDate>2023-04-13 00:28:56 UTC</pubDate>
      <lastBuildDate>2023-04-19 16:46:46 UTC</lastBuildDate>
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         <title>5) WICORIZE </title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552283946</link>
         <description><![CDATA[<div><strong>WICOR</strong> is the structure of a lesson that allows students to unknowingly implement strategies into their reading and writing in mathematics and other content areas.&nbsp; WICOR stands for Writing, Inquiry, Collaboration, Organization, and Reading. Each of these components can be creatively lodged within a lesson and will allow students to practice these literacy skills within a content lesson. I encountered this strategy in the University of Missouri College of Education's RWICA II course.<br><br>As a mathematics educator, I can implement this into my own lesson plans as a strategy to allow students to be able to think and write about the mathematics content. The video gives a brilliant example of a mathematics lesson and tasks using WICOR. In a lesson, you can add a quick write for students to explain their solution, implement a math-specific style of note-taking that will allow students to organize information, including word problems while allowing students to work together on them, and include a mathematical task that requires students to think broadly and creatively to find solutions.</div>]]></description>
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         <pubDate>2023-04-13 00:35:47 UTC</pubDate>
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         <title>7) C-E-R</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552289024</link>
         <description><![CDATA[<div><strong>C-E-R </strong>is a strategy that puts an emphasis on using written claim, evidence, and reasoning. This allows students to be enabled to use critical thinking and practice exploration in the content that they are writing or thinking about. Whether it is verbal or written, claims that are made within the context of science or history can be easily justified by using researched data followed by reasoning that explains what the data means. I encountered this strategy at the&nbsp;<em>Teach like a Spartan </em>professional development day at Battle High School.<br><br>As a mathematics educator, I can easily implement this writing strategy so that students can explain their understanding behind their solutions. For example, in a word problem involving candies,  you could use C-E-R to answer the question “How many pounds of chocolate are there?” An example of the application of C-E-R would be C- 3 pounds, E- x+y=3, and R- X is the number of pounds in caramel and y is the number of pounds in truffles. The sum of x and y is the total amount of pounds in chocolates, and thus, x+y=3 lbs.</div>]]></description>
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         <pubDate>2023-04-13 00:39:29 UTC</pubDate>
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         <title>4) Two-Dollar Summary</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552298394</link>
         <description><![CDATA[<div><strong>Two-Dollar Summary </strong>asks a student to write a "...summary of the lesson they’ve just learned. Each word they use is worth 10 cents. For extra scaffolding, ask students to include specific words in their statement. For a twist on this, ask students to explain something as if they were teaching it to a first-grade student. This will also push them to simplify complex ideas for themselves and therefore understand them better" (Boryga, 2023). I discovered this strategy at: https://www.edutopia.org/article/10-powerful-ways-to-end-your-lessons?gclid=CjwKCAjwrdmhBhBBEiwA4Hx5g5c3dLYwKdbIHu92mcoJKtqPG8asPPT8Z-jllpdI-Fw_ogam2hEWJBoCa08QAvD_BwE &nbsp;<br><br>As a math educator, I would use this strategy as an activity to do if the lesson and work are finished early, or as an exit slip. This strategy will allow students to think deeply about the math content so that they will pick and choose the most important math information. I could further modify this so that students can use mathematical formulas and equations count as 10 cents so that they can be included in the summary if needed.<br><br></div><div><br></div>]]></description>
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         <pubDate>2023-04-13 00:47:54 UTC</pubDate>
         <guid>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552298394</guid>
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         <title>6) 3- Read Protocol</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552356907</link>
         <description><![CDATA[<div><strong>3-Read Protocol </strong>is a strategy that is used to help students identify the important pieces in a word problem. First students, read the problem while ignoring the numbers. This allows students to understand the story and context of the problem. "The teacher reads the problem, then the students read it, and then everyone reads it together" (Minero, 2019). I encountered this strategy at: https://www.edutopia.org/article/game-changing-practice-fuses-math-and-literacy/<br><br>As a mathematics educator, I can use this strategy (similar to close reading) to help my students better comprehend problems that they have to solve. This strategy would work especially well in algebraic problems that deal with money or time.&nbsp;</div>]]></description>
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         <pubDate>2023-04-13 01:32:38 UTC</pubDate>
         <guid>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552356907</guid>
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         <title>3) Close reading</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552362200</link>
         <description><![CDATA[<div><strong>Close Reading</strong> is a strategy that allows a student to look more deeply into a text. The steps are:&nbsp;<br>"1. Ask students to read the first section quickly, just to get the gist.<br> 2. Then, have the students read the section again, more carefully this time, annotating as they go through the section by&nbsp;<br>• Circling (or highlighting) any words or concepts with which they are unfamilar<br>• Underlining anything which they find confusing or which they question<br>• Bracketing the best sentence (or phrase) in the text<br>• Writing notes in the margin, on sticky notes or with the editing tool on their electronic device." I encountered this strategy in&nbsp;<em>This Is Disciplinary Literacy<br>Reading, Writing, Thinking, and Doing . . . Content Area by Content Area </em>(Lent, 2017, pg 54).<br><br>As a mathematics educator, I will teach students how to close read word problems. Instead of using highlighting and underlining to mark confusing parts, I will have students circle, highlight, or underline the most important pieces of information in a problem. This information includes numbers variables and phrases that are important. It is important to teach the students what to look for as they annotate the problem as there may sometimes be information that doesn't pertain to the math solution.</div>]]></description>
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         <pubDate>2023-04-13 01:36:12 UTC</pubDate>
         <guid>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552362200</guid>
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         <title>8) During-Reading Response: Visual Response or Drawing through the Text</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2552370371</link>
         <description><![CDATA[<div><strong>During-Reading Response: Visual Response or Drawing through the Text </strong>is a strategy that encourages students to "draw images as they read a text as a during-reading response strategy—visual response or “drawing through the text.” When drawing through text, readers draw the important details, images, people, places, and events they are reading, noting the words from the text that helped them, as readers, form the image" (Roessing). I encountered this strategy at: https://www.amle.org/during-reading-response-visual-response-or-drawing-through-the-text/<br><br>As a mathematics educator, this is a strategy that is extremely useful to students in the geometry and trigonometry setting. Encouraging students to draw out scenarios using appropriate&nbsp;shapes and distances will allow students to be able to conceptualize a problem. Furthermore, drawing can be an easy and fun way to keep students engaged with mathematics problems.</div>]]></description>
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         <pubDate>2023-04-13 01:42:56 UTC</pubDate>
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         <title>9) Current Events Short Takes</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559347103</link>
         <description><![CDATA[<div><strong>Current Events Short Takes </strong>is a strategy that can be used by teachers to help contextualize content by using short passages about current events. This helps to make the content seem relevant and more interesting to students while also building their literacy skills through reading. I encountered this strategy in <em>This Is Disciplinary Literacy Reading, Writing, Thinking, and Doing . . . Content Area by Content Area </em>(Lent, 2017, pg 33).<br><br>As a mathematics educator, I can use this strategy to help students see the relevance of certain math facts or formulas. For example, take the story about Mcdonald's coffee and 79-year-old Stella Liebeck that made $3 million for accidentally spilling her hot coffee in her lap (and the cup didn't have a warning about temperature). This relevant lawsuit could easily be tied to the heating/cooling formula that can be taught in Algebra II. This can make a boring equation into a fun and explorative task.</div>]]></description>
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         <pubDate>2023-04-19 00:41:30 UTC</pubDate>
         <guid>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559347103</guid>
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         <title>2) Shorter Public Writings </title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559361028</link>
         <description><![CDATA[<div><strong>Shorter Public Writings </strong>include people research, faction, RAFT (acronym for role, audience, format, and topic research), brochure, newspaper front page, and web page. Each style of short public writing is meant for the student to be able to learn how to write to create maximum public impact. Each style is meant to help students condense information in a creative way. I encountered this strategy in <em>Content-area Writing: Every Teacher's Guide </em>(Daniels et al., 2007)<br><br>As a mathematics educator I could use this strategy for students to creatively write about mathematics in the real world. This strategy would allow students to demonstrate their math knowledge as well as their conceptual understanding. I would use these types of writings as a project at the end of a unit as an assessment. This type of project would pair expecially well with algebra, statistics, or mathematics dealing with finance.<br><br><br></div>]]></description>
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         <pubDate>2023-04-19 00:52:16 UTC</pubDate>
         <guid>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559361028</guid>
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         <title>1) Two Column Notes</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559368945</link>
         <description><![CDATA[<div><strong>2 Column Notes </strong>is a strategy that helps students to organize their notes during class. Although this example's sections state "my teacher says" and "this means I should," you can easily change them into other important categories such as "main ideas" and "questions I have" or "formulas" and "what they are for." The sections should be fairly self explanatory, but essentially one side of the notes page should be used for the content and the other side for student thinking. I encountered this strategy in the University of Missouri College of Education's RWICA II course  and also in <em>This Is Disciplinary Literacy<br>Reading, Writing, Thinking, and Doing . . . Content Area by Content Area </em>(Lent, 2017, pg 70).<br><br>As a math educator, this strategy would be beneficial for students to help them remember formulas, what they do, and why they work. Oftentimes students have jumbled notes or forget formulas on tests and homework. This will easily allow them to organize the important content and their thinking for future study and homework. For example, I would specifically instruct students to use the sections "formulas" and "what they are for" so that they write down their understanding about the formulas for later use.<br><br><br></div><div><br></div>]]></description>
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         <pubDate>2023-04-19 00:58:44 UTC</pubDate>
         <guid>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559368945</guid>
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         <title>10) Math Keys Buehl</title>
         <author>lukezweerink</author>
         <link>https://padlet.com/lukezweerink/6q2emlmy1b1by8f5/wish/2559475228</link>
         <description><![CDATA[<div><strong>Math Keys Reading Bookmark&nbsp;</strong>is a strategy that takes students through steps to help them figure out what they don't understand and to reread and find meaning. This bookmark gives 7 explicit steps that can be easily followed while reading a textbook or word problem. I encountered this strategy in <em>Classroom Strategies for Interactive Learning</em> (Buehl, 2014).<br><br>As a mathematics educator, I can aid students to implement the steps of this bookmark in higher-level mathematics. Oftentimes, math textbooks are full of terminology or notation that is confusing. If a student does not understand one notation or mathematics term, there is a great possibility that as a reader, they will not understand what the rest of the text is saying because it relies and builds on the meaning of one or two terms that they may not understand. Therefore, asking questions such as “What concepts are mentioned that I have learned in math before?” and “What does the author already assume I know?” are such important questions to ask because they could help a reader avoid that situation entirely (Buehl page 144, 2014). An example of a text that might need this strategy to be paired with it is a calculus or mathematics theory textbook.</div>]]></description>
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         <pubDate>2023-04-19 02:19:38 UTC</pubDate>
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