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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 uniform circular disc of diameter 9 cm is cut in the centre and a circular hole is generated. Find the diameter of the hole.
I. The weight of the disc is reduced by 30%.
II. The thickness of the disc is 1 cm.
1
2
3
4
Let’s break it down:
- We have a uniform circular disc, diameter 9 cm, and a hole is cut at the centre. The question: what’s the diameter of the hole?
- Statement I says the weight drops by 30%. Statement II says thickness is 1 cm.
Now let’s look at what each statement does:
- Statement I:
- Knowing the weight drops by 30% tells you that 30% of the area (since uniform thickness) is removed.
- Since you know original diameter (and so area), you can set up the equation relating area removed to total area:
- p(r_outer)^2 - p(r_inner)^2 = area after the cut.
- You can solve for r_inner.
- You have everything you need here.
- Statement II:
- Thickness is 1 cm.
- But on its own, this doesn’t tell you how much of the disc is cut; you don’t get any information about the size of the hole, only the “height” of the disc.
- This by itself is not enough.
- Together:
- You don’t actually need both.
- Statement I alone does the trick.
So, you only need statement I. That’s option 1.
Your answer: option:1-1.
Short recap of options:
- Option 1: Can do it with one, not the other (this is the one!)
- Option 2: Either alone (not true)
- Option 3: Need both (not true)
- Option 4: Not possible even together (not true)
By: Sandeep Dubey ProfileResourcesReport error
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