What does it mean for an argument to be invalid? (Points : 1) it has a false premise the reasoning does not apply anymore it is possible for all of its premises to be true and its conclusion is false the conclusion is stronger than the premises
For an argument to be invalid, it is possible for all of its premises to be true and its conclusion is false.
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Updated 5/26/2019 12:54:11 AM
Rating
8
For an argument to be invalid, it is possible for all of its premises to be true and its conclusion is false.

A proposition in logic is __________. (Points : 1) a sentence a question none of these the meaning of a claim a command
Updated 3/14/2016 4:37:41 PM
A proposition in logic is: a sentence.
Confirmed by Janet17 [3/14/2016 4:55:05 PM]
Breaking a sorites into subarguments helps to make the reasoning? clearer deductive sound categorical valid
Updated 5/18/2018 1:28:29 PM
Breaking a sorites into subarguments helps to make the reasoning clearer.
Confirmed by jeifunk [5/18/2018 8:07:40 PM]
“No cats are dogs. Some cats are mammals. Therefore, some dogs are mammals.” This argument is an argument by definition a categorical argument an inductive argument a mathematical argument
Weegy: No cats are dogs. Some cats are mammals. Therefore, some dogs are mammals. This argument is categorical argument. User: According to modern logicians, statements of the form “All P is Q” are ________ when no P exists? invalid true unsound meaningless false (More)
Updated 7/9/2021 10:32:00 PM
According to modern logicians, statements of the form “All P is Q” are True when no P exists.
“A mammal is any creature that breathes air, has hair, and breast-feeds its young. Dolphins breathe air, have hair, and breast-feed their young. Therefore, dolphins are mammals.” This argument is? a. a mathematical argument b. an explanation c. an argument from definition d. an inductive argument
Updated 3/14/2016 4:54:02 PM
“A mammal is any creature that breathes air, has hair, and breast-feeds its young. Dolphins breathe air, have hair, and breast-feed their young. Therefore, dolphins are mammals.” This argument is: an inductive argument.
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