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We compare the temperature ranges.
Celsius thermometer:
-20°C to 100°C
Fahrenheit thermometer:
32°F to 212°F
Convert mentally:
32°F = 0°C
212°F = 100°C
So Fahrenheit thermometer covers:
0°C to 100°C
Celsius thermometer covers:
-20°C to 100°C
So the Celsius thermometer can measure colder temperatures.


Statement (1)
Larry does not need precision greater than 1°C.
This discusses precision only.
It says nothing about whether Larry needs temperatures below 0°C.
Both thermometers could still work.
Insufficient.


Statement (2)
Larry sometimes measures frozen foods.
Frozen foods can be below 0°C.
The Fahrenheit thermometer cannot measure below 0°C.
The Celsius thermometer can measure down to -20°C.
So the Celsius thermometer better suits Larry’s needs.
Sufficient.


Answer:
B
Statement (2) alone is sufficient.
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If Larry does not measure temperature with greater than 1°C, doesn't this mean that Larry will be more comfortable using the thermometer with the Celsius scale rather than the Fahrenheit one? I chose D because of this logic.
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Hi FutureForbes40U40,

I see exactly where your D came from, and it's a natural read. But notice what Statement (1) actually gives us, versus what you're adding to it.

Statement (1) only says Larry never needs precision finer than 1°C. That's a fact about how fine he reads, not about which scale he prefers or which temperatures he needs to reach. Both thermometers can deliver 1°C precision, so on precision alone they tie. And remember - the problem already tells us user-friendliness is the same for both, so "more comfortable with Celsius" isn't a difference we're allowed to use.

The real difference between the two thermometers is range. Convert the Fahrenheit one: 32°F = 0°C and 212°F = 100°C, so it covers 0°C to 100°C. The Celsius one covers -20°C to 100°C - it's the only one that reads below freezing. So the question "which is better?" really hinges on one thing: does Larry ever need below-zero readings?

Why (1) can't settle it - two cases

Both obey Statement (1) (precision no finer than 1°C), yet they disagree:

- Case A: Larry only measures hot foods, never below 0°C - both thermometers work equally - no winner.
- Case B: Larry sometimes measures frozen foods below 0°C - only the Celsius one reaches them - Celsius wins.

Same statement, two different answers - not sufficient. That's the DS rule at work.

Statement (2) directly tells us Larry does measure frozen foods (below 0°C), so only the Celsius thermometer works - a definite answer. That's why (2) alone is sufficient and the answer is B, not D.

The takeaway: in DS, a statement is only sufficient if it forces one answer across every allowed scenario - and precision simply doesn't pin down the range question.

Answer: B

FutureForbes40U40
If Larry does not measure temperature with greater than 1°C, doesn't this mean that Larry will be more comfortable using the thermometer with the Celsius scale rather than the Fahrenheit one? I chose D because of this logic.
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Can someone explain the case of implicit assumption that frozen foods would have temperature below 0 degrees Celsius? I understand it in the real world, but I still had to make an assumption that the temperature of frozen food would fall in the range below the freezing point. As far as I am concerned, I could consider food frozen at 4 degrees C. What is stopping me in this question from interpreting that?

I understand the implicit assumption, but when am I allowed these assumptions, and where this option may as well be a trap? Something on the lines of the paragraph talks about water, and nothing about food is mentioned.
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From actual range and opphysical quantity, we can see that Fahrenheit scale has more precision than 1 degree Celsius. But since the actual precision of the scales he saw at the store is not given therefore A not sufficient. The Celsius scale may have less precision leading to it being disqualified. Or Fahrenheit scale might have less readings with greater than 1F precision. So we don’t know for sure.
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Fictional26
Could you please explain why the first one is wrong?
Because statement 1 doesn't answer the question "Which thermometer would better suit Larry’s needs?" definitely.
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