Given the information below, match the following items. Given statement: If it rains, then the flowers bloom. 1.converse 2.inverse 3.contrapositive
Question
Updated 3/8/2014 5:51:30 AM
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Flagged by Janet17 [3/8/2014 5:51:30 AM]
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Original conversation
User: Given the information below, match the following items. Given statement: If it rains, then the flowers bloom. 1.converse 2.inverse 3.contrapositive

Weegy: Inverse
Shanaaz1986|Points 480|

User: give the converse of : If it rains, then the flowers bloom.

Weegy: Inverse
Shanaaz1986|Points 480|

User: Select the term that best describes the statement. The lights are on and the TV is off. conjunction disjunction negation conditional

Weegy: The lights are off and the radio is on. Conjunction
alfred123|Points 1523|

User: If 60 seconds are in a minute, 60 minutes in an hour, and 24 hours in a day, then 86,400 seconds are in a day. What type of reasoning is this? inductive deductive

Weegy: This is a deductive argument.
johnlennons|Points 900|

User: Select the term that best describes the statement. If a polygon has eight sides, then it is an octagon. conjunction disjunction negation conditional

jeifunk|Points 8531|

User: You visit a farm and notice that white chickens lay white eggs and colored chickens lay brown eggs, so you decide that only white chickens lay white eggs. What type of reasoning is this? inductive deductive

Weegy: This type of reasoning is inductive.

User: Select the term that best describes the statement. All lines are straight or a triangle has four sides. conjunction disjunction negation conditional

jeifunk|Points 8531|

User: You eat at several Asian restaurants and decide that Asian food is salty. What type of reasoning is this? inductive deductive

Weegy: You eat at several Asian restaurants and decide that Asian food is salty. What type of reasoning is this? Answer: Inductive
emdjay23|Points 297|

Question
Updated 3/8/2014 5:51:30 AM
This conversation has been flagged as incorrect.
Flagged by Janet17 [3/8/2014 5:51:30 AM]
Rating
8
Conditional statement: If it rains (p), then the flowers bloom (q).
Converse (If q, then p): If the flowers bloom, then it rains.
Inverse (If not p, then not q): If it doesn't rain, then the flowers don't bloom.
Contrapositive (If not q, then not p): If the flowers don't bloom, then it doesn't rain.

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