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O 6 15 11 in a right-angled triangle, the square of the hypotenuse is equal to the sum of squares of the other two sides. pythagorean theorem - - the basics- B 2 formula - a² + b a² + b² =c² examples: find the value of 'c'- 17cm с bem 'a' is the perpendicular 'b' is the base 'C' is the hypotenuse (longest side). base+perpendicular² = hypotenuse² +6² = C² @64+36=0² 0 8 find the value of 'b' - 0 15² + b² = 17 Ⓒ b >64 √64 @ 225 + b² = 289 3 b = b=289-225 068) Ⓒ√100 = √² C=10
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Stefan S, iOS User
SuSSan, iOS User
-What is the Pythagorean theorem? -Examples
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This presentation features notes on Simplifying Radicals and is mainly made for Algebra I students.
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U10L9 Standard Form of a Circle Solutions H
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U10L6 Tangent Lines Notes
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U7L4 Trig Ratios and Missing Sides Notes
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Understanding the Pythagorean Theorem and its applications in right, acute, and obtuse triangles, as well as triangle inequalities and Pythagorean triples.
O 6 15 11 in a right-angled triangle, the square of the hypotenuse is equal to the sum of squares of the other two sides. pythagorean theorem - - the basics- B 2 formula - a² + b a² + b² =c² examples: find the value of 'c'- 17cm с bem 'a' is the perpendicular 'b' is the base 'C' is the hypotenuse (longest side). base+perpendicular² = hypotenuse² +6² = C² @64+36=0² 0 8 find the value of 'b' - 0 15² + b² = 17 Ⓒ b >64 √64 @ 225 + b² = 289 3 b = b=289-225 068) Ⓒ√100 = √² C=10
O 6 15 11 in a right-angled triangle, the square of the hypotenuse is equal to the sum of squares of the other two sides. pythagorean theorem - - the basics- B 2 formula - a² + b a² + b² =c² examples: find the value of 'c'- 17cm с bem 'a' is the perpendicular 'b' is the base 'C' is the hypotenuse (longest side). base+perpendicular² = hypotenuse² +6² = C² @64+36=0² 0 8 find the value of 'b' - 0 15² + b² = 17 Ⓒ b >64 √64 @ 225 + b² = 289 3 b = b=289-225 068) Ⓒ√100 = √² C=10
iOS User
Stefan S, iOS User
SuSSan, iOS User