Great questions, guys - let's rip this one apart from top to bottom:
PREMISE:
1) body weight = proportional to energy you need to move uphill
2) surface area = proportional to energy you have to move uphill
CONCLUSION: THAT'S why small animals don't slow down when going uphill, but large animals do slow down when going uphill
Hmm. Wait, why do large animals slow down? Well, if they didn't have as much energy for the job as they really needed, they'd slow down. And if an animal DID have plenty of energy for the job, they'd presumably move just as fast as they always do!
So, the conclusion is telling us that little critters have plenty of energy for
their uphill task, while large animals don't have as much energy as they need for
their uphill task. What does that mean? It might be tempting to blame it on just one piece of the puzzle, but
both surface area and body weight matter here: one tells us how big the job is, and the other tells us the energy we have to do that job. We need to know how those two things
relate.
Imagine if you have two dogs, Bob and Joe, and they each have the exact same surface area (so they have the same energy available to them). But Bob weighs twice as much as Joe! Because Bob's weight is higher, he needs more energy to move uphill than Joe does - but they have the same energy available. That would mean that Bob is going to move uphill slower than Joe - he needs more energy, but doesn't actually HAVE more energy.
Now imagine if you have two dogs of the exact same weight, Spot and Jack - so they
need the same energy to move uphill. But Spot has twice as much surface area! So, Spot has a lot more energy
available to him to use, for the same job. That means
Spot is going to move faster uphill than Jack!
So, increasing the body weight will slow you down, but increasing the surface area will speed you up!
Now, back to the conclusion - the argument is using all this information about energy to conclude that this is the explanation for why large animals slow down. In order to make that connection, we need to know something about the relationship between body weight and surface area in the large animals vs the small animals.
If the two types of animals had the exact same ratio of surface area to body weight, then they have the same relationship between the energy they have and the energy they need, and we'd expect them to move at the same speed. If we were to increase the surface area alone, the animal would have more energy available, move faster, and that ratio would get
larger. However, if we were to increase the body weight alone, that animal would need more energy, move slower, and that ratio would get
smaller.
So, if we're going to blame all this energy relationship stuff for making large animals slow down, we must be assuming that this ratio of surface area to body weight is
smaller in large animals! And that's exactly what
(C) gives us!
Whew!
Let's take a quick look at the incorrect answers:
(A) If the amount of energy no greater for large animals, that would suggest that they don't weigh more than small animals, which seems unlikely. We certainly don't NEED them to weigh the same for this argument to work! In fact, the argument is more likely to work if they weigh MORE!
(B) We don't need them to be able to move more rapidly all the time, just uphill. And the argument tells us that they *can* move uphill faster, we're just trying to explain why.
(D) This seems related, but is actually talking about actual "output", while the information in the stimulus is all about either 1) energy available or 2) energy required. "Output" is the energy that actually gets used, and that's different!
(E) This introduces a new relationship between surface area and "energy required to run at a given speed", which seems to be talking about running on even ground - our argument was about the energy needed to move uphill! And this doesn't tell me anything about the difference between small and large animals!
I hope this helps clear a few things up on this difficult question!