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(29) Flow Proof Flow Proof: statements connected by arrows to show the flow (reasons are underneath each statement) x + y = 60 x=5 given Example #1 5 + y = 60 Substitution y = 55 Ⓒ Given: x+y=60₁ X=5 Prove: y=55 Subtraction have things in the as long as you right order it doesn't matter the shape of the flow. m² = 90 m if it is equal 41 = 90 2 S Given: L5 L6 Example #2 L5 & L6 are a linear pair Prove: JIK 25 and 26 are a linear pair. given you can have the givens in two different Spots m25 = 90° division property 25 is a right angle. def. of a 25 and 26 are supplementary. linear pair post. ✓ m25+ m26 = 180° right angle def. of commplementary 2(m/5) = 180° Simplify 25 = 26 given m25= m26 def. of congruent a. m25+ m25 = 180° jlk def. of perpendicular lines Substitution
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This document is a focused guide on understanding flow and paragraph proofs in high school geometry. Aimed at demystifying these essential concepts, the notes provide a clear and straightforward approach to learning how to construct and comprehend these proofs. Included in the notes are: - A basic introduction to the concept and purpose of flow proofs in geometry. - Definitions and examples of key geometry theorems used in flow and paragraph proofs. - Step-by-step guidance on creating flow proofs, including flowchart proof geometry. - An overview of paragraph proofs in geometry, with a focus on their structure and application. - Clear explanations of paragraph proof definitions, helping students differentiate between various proof formats. - Practical examples of geometry flowchart proofs to illustrate the process and logic behind them. These notes are designed to offer high school geometry students an easy-to-follow resource for grasping the complexities of flow and paragraph proofs. They aim to provide a solid foundation for students to build their skills in geometric reasoning and proof construction.
This document is a focused guide on understanding flow and paragraph proofs in high school geometry. Aimed at demystifying these essential concepts, the notes provide a clear and straightforward approach to learning how to construct and comprehend these proofs. Included in the notes are: - A basic introduction to the concept and purpose of flow proofs in geometry. - Definitions and examples of key geometry theorems used in flow and paragraph proofs. - Step-by-step guidance on creating flow proofs, including flowchart proof geometry. - An overview of paragraph proofs in geometry, with a focus on their structure and application. - Clear explanations of paragraph proof definitions, helping students differentiate between various proof formats. - Practical examples of geometry flowchart proofs to illustrate the process and logic behind them. These notes are designed to offer high school geometry students an easy-to-follow resource for grasping the complexities of flow and paragraph proofs. They aim to provide a solid foundation for students to build their skills in geometric reasoning and proof construction.
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(29) Flow Proof Flow Proof: statements connected by arrows to show the flow (reasons are underneath each statement) x + y = 60 x=5 given Example #1 5 + y = 60 Substitution y = 55 Ⓒ Given: x+y=60₁ X=5 Prove: y=55 Subtraction have things in the as long as you right order it doesn't matter the shape of the flow. m² = 90 m if it is equal 41 = 90 2 S Given: L5 L6 Example #2 L5 & L6 are a linear pair Prove: JIK 25 and 26 are a linear pair. given you can have the givens in two different Spots m25 = 90° division property 25 is a right angle. def. of a 25 and 26 are supplementary. linear pair post. ✓ m25+ m26 = 180° right angle def. of commplementary 2(m/5) = 180° Simplify 25 = 26 given m25= m26 def. of congruent a. m25+ m25 = 180° jlk def. of perpendicular lines Substitution
(29) Flow Proof Flow Proof: statements connected by arrows to show the flow (reasons are underneath each statement) x + y = 60 x=5 given Example #1 5 + y = 60 Substitution y = 55 Ⓒ Given: x+y=60₁ X=5 Prove: y=55 Subtraction have things in the as long as you right order it doesn't matter the shape of the flow. m² = 90 m if it is equal 41 = 90 2 S Given: L5 L6 Example #2 L5 & L6 are a linear pair Prove: JIK 25 and 26 are a linear pair. given you can have the givens in two different Spots m25 = 90° division property 25 is a right angle. def. of a 25 and 26 are supplementary. linear pair post. ✓ m25+ m26 = 180° right angle def. of commplementary 2(m/5) = 180° Simplify 25 = 26 given m25= m26 def. of congruent a. m25+ m25 = 180° jlk def. of perpendicular lines Substitution
Can't find what you're looking for? Explore other subjects.
Knowunity is the # 1 ranked education app in five European countries
Knowunity was a featured story by Apple and has consistently topped the app store charts within the education category in Germany, Italy, Poland, Switzerland and United Kingdom. Join Knowunity today and help millions of students around the world.
Still not sure? Look at what your fellow peers are saying...
iOS User
I love this app so much [...] I recommend Knowunity to everyone!!! I went from a C to an A with it :D
Stefan S, iOS User
The application is very simple and well designed. So far I have found what I was looking for :D
SuSSan, iOS User