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Each question is followed by two statements, I and II. Mark the answer:
1.If the question can be answered by using one of the statements alone, but cannot be answered using the other statement alone.
2.If the question can be answered by using either statement alone.
3. If the question can be answered by using both statements together, but cannot be answered using either statement alone.
4. If the question cannot be answered even by using both statements together.
A spherical volume of radius 20 m is emptied into an inverted pyramid with a square base. What is the altitude of the pyramid?
I. The centre of the pyramid lies on the altitude of the pyramid.
II.The distance of the surface of the liquid from the square base of the pyramid is
1
2
3
4
Let’s go through this step by step:
- The question: Given a sphere of radius 20 m emptied into an inverted square pyramid, what is the pyramid's altitude?
- Statement I: The centre of the pyramid lies on the altitude.
- Honestly, this is just a geometry fact—basically says the pyramid is regular/symmetrical.
- It gives us no relationship to the sphere's volume, base, or the altitude.
- Statement II: The distance of the surface of the liquid from the square base of the pyramid is [incomplete info].
- Problem: We don’t know what this “distance” is.
- Doesn’t give us the relationship between sphere volume, pyramid base, or altitude, unless the value is given (which it isn’t).
Now, the options:
- 1: Only one statement is enough (not true—neither gives us what we need).
- 2: Either is enough on its own (also false).
- 3: Both together solve it (no; together, they still don’t give us the missing measures).
- 4: Even with both, we can’t answer it.
Here’s the kicker: With just geometry and no numbers connecting the two (like pyramid base size or height after pouring), you can’t work out the altitude at all.
Correct Answer: Option 4-4
By: Sandeep Dubey ProfileResourcesReport error
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