Hi Anandanwar,Your list of scenarios is sharp, and you've spotted the real hinge of this question. The fix is one word in the stimulus that turns "could be several causes" into "only one cause survives."
Look at the exact claim:
"there can be no freshwater environment on that planet." That's not "there happens to be no freshwater" - it's a
guarantee: freshwater is
impossible on any planet with ≥
10% water. Now test your three scenarios against that guarantee:
No precipitation at all - the argument gives us no reason to believe high water mass stops rain. If anything, more water suggests more precipitation. So we can't infer this, and it doesn't guarantee anything.
Land exists but no precipitation falls on it - this can't be a
guarantee either. If there's land, precipitation
could fall on it and produce freshwater. Nothing locks that out.
No dry land - this is the only one that makes freshwater
impossible no matter what precipitation does. With no land, there's nowhere for precipitation to accumulate, so freshwater can never form - full stop.
That's the logical error in your reasoning: scenarios
1 and
3 leave the door open for freshwater to still appear, so they can't produce the
guaranteed absence the stimulus states. Only
B - no dry land - forces the guarantee. That's also why
A fails: it claims precipitation itself can't occur, which the argument never supports.
Turn one knob to feel it: A garden needs both soil and rain to grow flowers. Suppose we're told "this place
can grow no flowers."
Can you infer "it never rains here"? No - rain could come any day.
Can you infer "there's no soil here"? Yes - without soil, no amount of rain will ever grow a flower.
Same move: soil = land, rain = precipitation. The
guarantee points straight at the fixed missing ingredient, not the variable one. That's why
B is the only safe inference.
Answer: BAnandanwar
Hello,
Argument says: "If 10% or more of a planet's total mass is water, there can be no freshwater environment on that planet as bodies of freshwater are produced by accumulation of natural precipitation on land."
This means if water is >= 10%, then there is no "natural precipitation on land".
Now this can happen if
1.there is no natural precipitation.
2.there is no dry land
3.there is dry land but no precipitation on that land.
etc etc.
Could someone point to the logical error in the above reasoning?
How do we infer B?
Regards,
Ankit