Chapter Two Padlet by Viviana Moiso https://padlet.com/20moisovr/lozlzyiawey4 Includes: Vocabulary, Theorem(s), etc. en-us 2016-12-12 18:51:09 UTC 2026-02-27 06:57:04 UTC hello@padlet.com Hypothesis and Conclusions 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143212764 Hypothesis: The part (p) following "If."
Conclusion: The part (q) following "then."
Example: If a shape is a square, then it has four sides.
Hypothesis: A shape is a square.
Conclusion: The shape has four sides.]]> 2016-12-12 18:54:26 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143212764 Converse, Inverse and Contrapositive 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143214089 Conditional (An "If-then statement"): If a shape is a square, then it has four sides.
Converse: If a shape has four sides, then it is a square.
Inverse: If a shape is not a square, then it does not have four sides.
Contrapositive: If a shape does not have four sides, then it is not a square.]]> 2016-12-12 18:58:59 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143214089 If-then form 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143215487 This is the form in which a conditional is written; the hypothesis follows the "if" and the conclusion follows "then."]]> 2016-12-12 19:03:41 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143215487 Conjectures and Counterexamples 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143215983 Conjecture: a conclusion reached using inductive reasoning.
(Ex. A square has four sides, so all quadrilaterals are squares.)
Counterexample: an example that shows that a conjecture is incorrect. (Ex. A kite is a quadrilateral and is not a square.)

]]> 2016-12-12 19:05:23 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143215983 Properies 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143218078
]]> 2016-12-12 19:11:23 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143218078 Law of Syllogism/Detatchment 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143277688 2016-12-13 05:02:14 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143277688 Distributive Property 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143277854 2016-12-13 05:07:15 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143277854 Theorem(s) 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/143277932 Vertical Angles Theorem: Vertical angles are congruent.
Congruent Supplements Theorem: If two angles are supplements of the same angle (or of congruent angles), then the two angles are congruent.
Congruent Complements Theorem: If two angles are complements of the same angle (or of congruent angles), then the two angles are congruent.]]> 2016-12-13 05:09:26 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/143277932 Example Problem 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/144115559 2016-12-16 18:31:29 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/144115559 Example Problem 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/144115794 2016-12-16 18:32:41 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/144115794 Example Problem 20moisovr https://padlet.com/20moisovr/lozlzyiawey4/wish/144116232 2016-12-16 18:34:45 UTC https://padlet.com/20moisovr/lozlzyiawey4/wish/144116232