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Statements:No toffee is coffee.No sweet is toffee. Conclusions:I. No coffee is sweet.II. All sweets are coffee.if only conclusion I follows.if only conclusion ll follows.if either conclusion I or conclusion II follows.if neither conclusion I nor conclusion II follows.if both conclusion I and conclusion II follow.Clear ResponseSave & Next

Question

Statements:No toffee is coffee.No sweet is toffee. Conclusions:I. No coffee is sweet.II. All sweets are coffee.if only conclusion I follows.if only conclusion ll follows.if either conclusion I or conclusion II follows.if neither conclusion I nor conclusion II follows.if both conclusion I and conclusion II follow.Clear ResponseSave & Next

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Solution

Based on the given statements:

Statement 1: No toffee is coffee. Statement 2: No sweet is toffee.

We can draw the following conclusions:

Conclusion I: No coffee is sweet. Conclusion II: All sweets are coffee.

Now, let's analyze each conclusion:

Conclusion I: No coffee is sweet. This conclusion is valid because if no sweet is toffee and no toffee is coffee, it means that no coffee can be sweet.

Conclusion II: All sweets are coffee. This conclusion is invalid because it contradicts the first statement that no toffee is coffee. If all sweets were coffee, then some toffees would be coffee, which contradicts the first statement.

So, the correct answer is: if only conclusion I follows.

This problem has been solved

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