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If the proposition ‘domestic animals are hardly ferocious’ is taken to be false, which of the following proposition/propositions can be claimed to be certainly true? Select the correct code:
Propositions:
(a) All domestic animals are ferocious.
(b) Most of the domestic animals are ferocious.
(c) No domestic animal is ferocious.
(d) Some domestic animals are non-ferocious.
Code:
(a) and (b)
(a) only
(c) and (d)
(b) only
Let’s break this down.
- The statement, "domestic animals are hardly ferocious," basically means most domestic animals are not ferocious—very few, if any, are.
- If that's claimed to be false, it means domestic animals are NOT ‘hardly ferocious’—in other words, domestic animals *are* ferocious, or at least more of them are.
- Now, let's check the options:
? If ‘hardly ferocious’ is false, it’s possible ALL are ferocious.
? Also fits, because if "hardly" is false, then most must be.
? That’s directly contradicted if 'hardly' is false. Not true.
? This could still be true unless ALL are ferocious. But based on the logic, if most or all are ferocious, "some are non-ferocious" isn’t *certainly* true. Only (a) and (b) can be claimed to be certainly true.
Let’s see the options:
Option 1: (a) and (b)
Option 2: (a) only
Option 3: (c) and (d)
Option 4: (b) only
So, here’s the call:
Option 1: (a) and (b) is correct.
By: santosh ProfileResourcesReport error
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