PPT-PYTHAGOREAN

Author : tawny-fly | Published Date : 2017-12-07

THEOREM 3 4 5 6 8 10 12 16 20 5 12 13 10 24 26 7 24 25 8 15 17 9 40 41 11 60 61 12 35 37 20 21 29 PYTHAGOREAN TRIPLES In a right triangle if a and b represent the

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PYTHAGOREAN: Transcript


THEOREM 3 4 5 6 8 10 12 16 20 5 12 13 10 24 26 7 24 25 8 15 17 9 40 41 11 60 61 12 35 37 20 21 29 PYTHAGOREAN TRIPLES In a right triangle if a and b represent the lengths of the legs and c represents the length of the hypotenuse find the missing side length in each of the following. Old Guys and their formulas. Looking for Patterns. So what’s the pattern?. Let’s start with two numbers: 1 and 1.. Add these two values to get the next number in the sequence (pattern).. Add the last two values to get the next number. . Pythagorean Quadruples. Number Theory. Dio phanrine Equations. Review . Pythagorean Theorem. A. 2. +B. 2. =C. 2. Pythagorean Triples. Ex: (3,4,5), ( 5, 12, 13),( 8, 15, 17),( 7, 24, 25),(20, 21, 29),(12, 35, 37),( 9, 40, 41),(28, 45, 53),(11, 60, 61),(16, 63, 65). New York . U. niversity. Adjunct Instructor Scott Burton. Let’s Hear . S. ome Modes.... The Intervals of the Pythagorean Scale . Spacings. What are the intervals . between. each interval?. Example starting with C:. Facilitator: David Brown . May 3, 2014. Workshop Goals. Setting the stage: . Standards for Mathematical Practices. Hands-on exploration of Pythagorean triples incorporating NYS Secondary CCLS-M. Discuss geometry and algebra connections. 1. 1.7.3: Proving the Pythagorean Theorem Using Similarity. Woodworkers must accurately cut and assemble each piece of wood to ensure that a project . is “. square.” Every vertical piece should intersect every horizontal piece at a 90˚ angle. To . Strategies to differentiate instruction. (secondary). Jacque Melin. melinj@gvsu.edu. www.formativedifferentiated.com. Thank you for being present today. You can expect:. conversations. learning. I’m counting on you to…. Theorem. A . tool. for . right . triangle. problems. What is a right triangle?. It is a triangle which has an angle that is . 90. degrees. . The two sides that make up the right angle are called . Drawings 1 - 2. #1. Perpendicular to a line. #2. Skew lines and transversal. Drawings 3 - 4. #3. Parallel lines and transversal. #4. Marking congruent angles. Drawings 5 - 6. #5. Acute angles. #6. Obtuse angles. Nicole Scicutella. Goals. Students will develop an understanding of the pythagorean theorem using jelly beans. Students will have a visual understanding of area reflects on pythagorean theorem. OBJECTIVES. about 570 – d. about 495 BC. Lived from:. Herodotus, Isocrates, and other early writers all agree that Pythagoras was born on Samos, the Greek island in the eastern Aegean, and we also learn that Pythagoras was the son of . Warm Up. Lesson Presentation. Lesson Quiz. Holt McDougal Geometry. Pythagorean Theorem. Warm Up. Classify each triangle by its angle measures.. 1.. . . 2.. . 3. . Simplify . 4. . If . 1. 0. In addition to level 3.0 and beyond what was taught in class, the student may. : . Make connection with other concepts in math.. Make connection with other content areas.. Explain the relationship between the Pythagorean Theorem and the distance formula.. Pythagorean Theorem Review. The Pythagorean Theorem states:. . in any right triangle, the square of the hypotenuse is equal to the sum of the squares of the other two sides. . a. 2. b. 2. = c. ÐÐÐ&ww wThe Pythagorean C Major Scale (compare just scale)Pythagorean Tuning Ñ Overlapping ÒCircleÓ of FifthsPythagorean Tuning Extended to Yield the Seven Notes of the C Major ScaleNote that t

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