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algorithm for equivalence is analyzing the multiple ways to find the slope of a line. • An example for analyzing an algorithm for validity is comparing an algorithm for finding the distance between two points using the distance formula, to...
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algorithm for equivalence is analyzing the multiple ways to find the slope of a line. • An example for analyzing an algorithm for validity is comparing an algorithm for finding the distance between two points using the distance formula, to an algorithm finding the square root of the sum of the horizontal distance and vertical distance between two points on a coordinate grid. 22 21 21 ()()dxx yy=−+−
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http://www.ade.state.az.us/standards/math/Articulated08/Gradeleveldocs/MathGradeHS.pdf#page=50
www.ade.state.az.us/standards/math/Articulated08/Gradeleveldocs/MathGrade...
emphasizes the core processes of problem solving. Students draw from the content of the other four strands to devise algorithms and analyze algorithmic thinking. Strand One and Strand Three provide the conceptual and computational basis <span class="highlight">for</span> these algorithms. Logical reasoning and proof draws its substance from the study of geometry, patterns, and analysis to connect remaining strands. Students use algorithms, algorithmic thinking, and logical reasoning (both inductive and deductive) as they make conjectures and
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http://www.ade.state.az.us/standards/math/Articulated08/Gradeleveldocs/MathGradeHS.pdf#page=51
www.ade.state.az.us/standards/math/Articulated08/Gradeleveldocs/MathGrade...
<span class="highlight">algorithm</span> <span class="highlight">for</span> equivalence is analyzing the multiple ways to find the slope of a <span class="highlight">line</span>. • An example <span class="highlight">for</span> analyzing an <span class="highlight">algorithm</span> <span class="highlight">for</span> validity is comparing an <span class="highlight">algorithm</span> <span class="highlight">for</span> finding the distance between two points using the distance formula, to an <span class="highlight">algorithm</span> finding the square root of the sum of the horizontal distance and vertical distance between two points on a coordinate grid. 22 21 21 ()()dxx yy=−+−
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HIGH SCHOOL MATHEMATICS CONTENT EXPECTATIONS page 8 of 19 11/07 MICHIGAN DEPARTMENT OF EDUCATION recOMMenDeD: *L1.2.5 Read and interpret representations from various technological sources, such as contour or isobar diagrams. *L2.1.7 Understand the mathematical bases for the diffe...
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HIGH SCHOOL MATHEMATICS CONTENT EXPECTATIONS page 8 of 19 11/07 MICHIGAN DEPARTMENT OF EDUCATION recOMMenDeD: *L1.2.5 Read and interpret representations from various technological sources, such as contour or isobar diagrams. *L2.1.7 Understand the mathematical bases for the differences among voting procedures. *L2.2.4 Compute sums of infinite geometric sequences.
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http://www.michigan.gov/documents/Math11-14-open1_142202_7.pdf#page=10
www.michigan.gov/documents/Math11-14-open1_142202_7.pdf#page=10
HIGH SCHOOL MATHEMATICS CONTENT EXPECTATIONS page 8 of 19 11/07 MICHIGAN DEPARTMENT OF EDUCATION recOMMenDeD: *L1.2.5 Read and interpret representations from various technological sources, such as <span class="highlight">contour</span> or isobar diagrams. *L2.1.7 Understand the mathematical bases <span class="highlight">for</span> the differences among voting procedures. *L2.2.4 Compute sums of infinite geometric sequences.
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