Three statements are given, followed by two conclusions. Assuming the statements to be true, decide which of the conclusions logically follows from the statements.

Statements:
1. No medicine is a capsule.
2. Some capsules are tablets.
3. Some tablets are laptops.

Conclusions:
I. Some capsules are laptops.
II. All tablets can never be medicines.

Question

Three statements are given, followed by two conclusions. Assuming the statements to be true, decide which of the conclusions logically follows from the statements.

Statements:
1. No medicine is a capsule.
2. Some capsules are tablets.
3. Some tablets are laptops.

Conclusions:
I. Some capsules are laptops.
II. All tablets can never be medicines.

Accepted Answer

Let's analyze the statements and conclusions step-by-step:

Statements:
1. No medicine is a capsule. (Medicine and capsule sets do not overlap)
2. Some capsules are tablets. (Capsule and tablet sets partially overlap)
3. Some tablets are laptops. (Tablet and laptop sets partially overlap)

Conclusions:
I. Some capsules are laptops.
- From the statements, capsules overlap with tablets, and tablets overlap with laptops, but there is no direct information that capsules overlap with laptops.
- Overlap between capsules and laptops is not guaranteed; it may or may not exist.
- Therefore, Conclusion I does not logically follow.

II. All tablets can never be medicines.
- Statement 1 says no medicine is a capsule.
- Statement 2 says some capsules are tablets.
- However, there is no direct statement about tablets and medicines except that capsules and medicines do not overlap.
- Since some tablets are capsules, and capsules are not medicines, those tablets which are capsules are not medicines.
- But tablets may have parts that are not capsules, so some tablets could be medicines.
- Hence, the statement 'All tablets can never be medicines' is too strong and does not logically follow.

Therefore, neither Conclusion I nor Conclusion II logically follows from the given statements.

Answer

Answer

Answer