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integers; At Level 3, the student is able to connect physical, graphical, verbal, and symbolic representations of absolute value; model inverse operations; explore various representations and equivalent forms of real numbers; justify, using models, operations on simple al...
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integers; At Level 3, the student is able to connect physical, graphical, verbal, and symbolic representations of absolute value; model inverse operations; explore various representations and equivalent forms of real numbers; justify, using models, operations on simple algebraic expressions (i.e., collecting like terms). Sample Tasks: Search the newspapers for various uses of numbers and, in writing, justify the representations chosen (i.e., percent, fraction, and decimal). Investigate the
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http://www.state.tn.us/education/ci/math/doc/MA_3131.pdf#page=2
www.state.tn.us/education/ci/math/doc/MA_3131.pdf#page=2
integers; At Level 3, the student is able to connect physical, graphical, verbal, and symbolic representations <span class="highlight">of</span> absolute value; <span class="highlight">model</span> inverse operations; explore various representations and equivalent forms <span class="highlight">of</span> real numbers; justify, <span class="highlight">using</span> models, operations on simple algebraic expressions (i.e., collecting like terms). <span class="highlight">Sample</span> Tasks: Search the newspapers for various uses <span class="highlight">of</span> numbers and, in writing, justify the representations chosen (i.e., percent, fraction, and decimal). Investigate the
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http://www.state.tn.us/education/ci/math/doc/MA_3131.pdf#page=4
www.state.tn.us/education/ci/math/doc/MA_3131.pdf#page=4
At Level 1, the student is able to complete a function table given the function rule. At Level 2, the student is able to construct linear and non-linear graphs that <span class="highlight">model</span> given real-world situations; solve a two-step linear equation <span class="highlight">using</span> models and justify each step. At Level 3, the student is able to use the Distributive Property to solve a <span class="highlight">one</span>-variable linear equation (variable on both sides <span class="highlight">of</span> the equation); solve and graph linear inequalities with integral coefficients. <span class="highlight">Sample</span>
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pie chart. #0;9 3108.5.2 Translate from one representation of data to another (e.g., bar graph to pie graph, pie graph to bar graph, table to pie graph, pie graph to chart) accurately using the area of a sector. #0;9 3108.5.3 Estimate or calculate simple geometric probabi...
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pie chart. #0;9 3108.5.2 Translate from one representation of data to another (e.g., bar graph to pie graph, pie graph to bar graph, table to pie graph, pie graph to chart) accurately using the area of a sector. #0;9 3108.5.3 Estimate or calculate simple geometric probabilities (e.g., number line, area model, using length, circles). State Performance Indicators: SPI 3108.5.1 Use area to solve problems involving geometric probability (e.g. dartboard problem, shaded sector of a circle, shaded region
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http://www.state.tn.us/education/ci/math/doc/MA_3108.pdf#page=6
www.state.tn.us/education/ci/math/doc/MA_3108.pdf#page=6
pie chart. #0;9 3108.5.2 Translate from <span class="highlight">one</span> representation <span class="highlight">of</span> data to another (e.g., bar graph to pie graph, pie graph to bar graph, table to pie graph, pie graph to chart) accurately <span class="highlight">using</span> the area <span class="highlight">of</span> a sector. #0;9 3108.5.3 Estimate or calculate simple geometric probabilities (e.g., number line, area <span class="highlight">model</span>, <span class="highlight">using</span> length, circles). State Performance Indicators: SPI 3108.5.1 Use area to solve problems involving geometric probability (e.g. dartboard problem, shaded sector <span class="highlight">of</span> a circle, shaded region
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