Transcript: conditional statement by Katy Hilliard,Lillian burns "always haev clear skin" condional statement:motel 6 does not leave the lights on for ,do the staement is false Converse:if we leave the lights on for you then its motel 6. "we will leave the lights on for you" Americans do not run on dunkin dounts so the statement is false Converse:if your american and your drinking coffe then its dunkin dounts "American run on ducken" Conditional statement:you will always have clear skin if you use proacitv it is ture and false. Converse statemnet :If you have clear skin then you use proactiv.
Transcript: ~ Q ---> ~ P Q →---> P Inverse Conditional Statements ~P →---> ~Q If Allison goes outside, she will go on a walk. If Allison does not go on a walk, she will not be outside. Converse by: Allison Frantz and Brooke Putney If Allison does not go outside, she will not go on a walk. P --->→ Q If Allison goes on a walk, she will be outside. Conditional Contrapositive
Transcript: Express factual implications or Hypothetical Situations and their consequences. States that if one fact holds,Then so does another. Obstacle 3 Time for the Game! Condition Clause is in past perfect and consequence in conditional perfect. CounterFactual 2nd Conditional The Condition is in the Present tense and the Consequence in the Future. Zero Conditional Goal 2.CounterFactual 1.Implicative & Predictive Mixture of 2nd and 3rd Conditionals ; The CounterFactual patterns. Obstacle 1 Obstacle 2 Zero,1st,2nd,3rd & Mixed Conditional Statements 1st Conditional Expresses a simple implication particularly when both Clauses are in present tense. Dependent on a condition that is known to be false or unlikely. The Condition clause is in the past tense and the consequence in the conditional mood Conditional Sentence 3rd Conditional Implicative & Predictive Mixed Conditional Types of C.S.
Transcript: "A condition statement formed by negating the hypothesis and the conclusion." Symbolic Representation: ~p ---> ~q Inverse Contrapositive "A statement formed by negating and interchanging the hypothesis and conclusion." Symbolic Representation: ~q ---> ~p Converse Biconditional Conditional Statement Definition: A two part statement containing "if-then" Symbolic Representation: The "if" part is known as the hypothesis. The "then" part is known as the conclusion of the results. p --> q "An "if and only if" statement where both the condition and converse are true." Symbolic Representation: p ---> p Geometry Project: By: Nicholas Merten "A condition statement where the hypothesis and conclusion have been interchanged." Symbolic Representation: q --> p Geometry Related Statement "If two angles angles are a linear pair, then they will equal nothing but 180 degrees."
Transcript: Conditional Statement If B is the midpoint of line AC, then line segment AB = line segment BC. ~ q -> ~ p If line segment AB does not = line segment BC , then B is not the midpoint of line AC. Contrapositive Statement ~ p -> ~ q If B is not the midpoint of line AC, then line segment AB does not = line segment BC. Converse q -> p If line segment AB = line segment BC, then B is the midpoint of line AC. Danielle Moore Joey Saucier Conditional ~ = not p -> q If B is the midpoint of line AC, then line segment AB = line segment BC. Inverse
Transcript: inverse If the grass is wet then it is raining. contrapositive if the sun is not out the ground is not dry We went to the store last night. A conditional statement, symbolized by p q, is an if-then statement in which p is a hypothesis and q is a conclusion. if the sun is out then the ground is dry conditional statement we are not going to the store tonight. the conclusion is the end of the sentence the hypothesis is the beginning of the sentence hypothesis We went to the tore last night conclusion we are not going to the store tonight pictures Conditional Statement "If it is raining then the grass is wet" converse
Transcript: The Truth Value to the Converse. Conditional Statement: If you buy an LG electronic, then life's good. p: you buy an LG electronic q: life's good The truth value is false, because you could buy an LG electronic and still be going through some sort of crisis that prevents your life from being good. An electronic device isn't going to perfect your life because no matter what you get it won't enhance your life if you're already struggling with something else, it will only enlighten you for a small time period until you snap back into reality and end up still having to face life's daily struggles. If life's good, then you buy an LG electronic. Conditional Statement with Hypothesis (p) and Conclusion (q). Converse Inverse and Contrapositive with their Truth Values. LG: "Life's Good." Truth Value of the Conditional Statement. Inverse: If you don't buy an LG electronic, then life's not good. Truth Value: False. Contrapositive: If life's not good, then you don't buy an LG electronic. Truth Value: False. This would be considered false because most people don't go out and buy an LG electronic just because their life is good. You could be broke and still consider your life to be good without having the ability to buy yourself an LG. Many people don't believe in phones because they feel that they cause harm to the society. Many believe that phones and other electronics are the reason that their kids lack energy causing people to not buy these electronics regardless on if their life is good or not.
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