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 GLMDYP
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#10478
Crispy and clear! Thanks!
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 Dave Killoran
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#10479
Just fyi, this is another question that has been explained in some greater detail elsewhere:

http://forum.powerscore.com/lsat/viewto ... 6241#p5194

Thanks!
 David Boyle
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#10548
David Boyle wrote:
GLMDYP wrote:Hi Powerscore!
Just wondering how does (B) fit into the description that "consistent with the biologist's claim but not with the politician's claim".
Thanks!
Hello GLMDYP,

There could be other things, for the biologist, that could hurt the koala. The biologist just says that deforestation will hurt, but other things could hurt too, for all we know. But for the politician, **all that's needed** to save the koala is stopping deforestation. So (B) is consistent with both claims.

David
Looking back, I actually should have concluded, "So (B) is consistent with only one claim, not both claims." Not sure how I flipped things around there, when all my reasoning above pointed in the correct direction. :P Thanks!
 GLMDYP
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#10749
Thank you Dave and David! You guys are awesome!! :-D
 Johnclem
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#25191
Hi powerscore,

I did this question over and over again. And read the explanations. I really can't figure out what I'm doing wrong. Here is my thought process . Also I had trouble getting rid of A and D.


BIOLOGIST: if the forest disappears ---> Koalas approach extinction .

POLITICIAN : if the forest doesn't disappear ---> koalas don't get extinct
Contrapositive: koalas get extinct ----> forest disappears

Analysis :
So I see the flaw is that the biologist makes the disappearing of the forest a sufficient condition , whereas the politician makes it a necessary condition. And our task is to find an answer that contradicts the politicians statement.


A) why is this wrong ? This statement is in agreement with the biologist and in a disagreement with the politician. forest disappears --> kola becomes extinct

B) correct : this answer choice could be true for the biologists and cannot be for the politician .

C) wrong: this could be true for both

D) why is this wrong ? Isn't this choice contradicting the politicians statement whom believes that it's necessary to stop deforestation ? Doesn't This choice imply an alternate sufficient? (slowed ---> koala survives. )

E)wrong : because it contradicts the biologist.


Thanks
-John
 Nikki Siclunov
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#25355
Hi John,

Thanks for your question. We have two points of view on the issue of deforestation and its effect on the well-being of the koala. Your understanding of both viewpoints is correct:
  • Biologist: Forest disappears :arrow: Koala approaches extinction
    Politician: Forest does NOT disappear :arrow: Koala does NOT become extinct
It is imperative to understand the nature of the task at hand. The correct answer choice must contradict the politician's claim, but not the biologist's. This is precisely what (B) does: deforestation is stopped, and the koala still becomes extinct. This goes against the politician's claim, according to which stopping deforestation should be sufficient to save the koala. This claim is also consistent with the biologist's claim, who never promised that stopping deforestation would be enough to save the koala. Thus, answer choice (B) is correct.

Answer choice (A) is consistent with both claims. The politician argues that stopping deforestation would be enough to save the koala. So, is it possible that deforestation continues and the koala becomes extinct? Of course! This claim does not contradict either speaker.

Answer choice (C) is also consistent with the politician's claim, because it would be reasonable to assume that if "reforestation" occurs, then deforestation has indeed stopped.

Answer choices (D) and (E) propose outcomes when deforestation is "slowed." According to the politician, survival is guaranteed if deforestation is stopped, but if it's slowed down - who knows? Neither answer choice contradicts his position. Once again, the politician does not believe that stopping deforestation is necessary to save the koala. Rather, it is sufficient for saving it (stopping deforestation is all we need to do to save the koala).

Hope this clears it up!
 biskam
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#39736
Nikki Siclunov wrote:Hi John,

Thanks for your question. We have two points of view on the issue of deforestation and its effect on the well-being of the koala. Your understanding of both viewpoints is correct:
  • Biologist: Forest disappears :arrow: Koala approaches extinction
    Politician: Forest does NOT disappear :arrow: Koala does NOT become extinct
It is imperative to understand the nature of the task at hand. The correct answer choice must contradict the politician's claim, but not the biologist's. This is precisely what (B) does: deforestation is stopped, and the koala still becomes extinct. This goes against the politician's claim, according to which stopping deforestation should be sufficient to save the koala. This claim is also consistent with the biologist's claim, who never promised that stopping deforestation would be enough to save the koala. Thus, answer choice (B) is correct.

Answer choice (A) is consistent with both claims. The politician argues that stopping deforestation would be enough to save the koala. So, is it possible that deforestation continues and the koala becomes extinct? Of course! This claim does not contradict either speaker.

Answer choice (C) is also consistent with the politician's claim, because it would be reasonable to assume that if "reforestation" occurs, then deforestation has indeed stopped.

Answer choices (D) and (E) propose outcomes when deforestation is "slowed." According to the politician, survival is guaranteed if deforestation is stopped, but if it's slowed down - who knows? Neither answer choice contradicts his position. Once again, the politician does not believe that stopping deforestation is necessary to save the koala. Rather, it is sufficient for saving it (stopping deforestation is all we need to do to save the koala).

Hope this clears it up!
When I wrote out the conditional statement for the politician I did a mistaken reversal...
In my head when i read "So all that is needed to save the koala is to stop deforestation"...
I said... "to save the koala" (suff), what we need to do is "stop deforestation" (necessary)
so: if the koala does not approach extinction ---> then deforestation does not continue at the present rate

Now that I know I did a mistaken reversal, I know the correct answer is:
If the deforestation does not continue at the present rate --> then the koala does not approach extinction

The issue is my mind doesn't naturally think of the original statement in such terms so I'm hoping someone could explain why my mistaken reversal is wrong and how I was correctly supposed to read the statement.

Thank you!
 Eric Ockert
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#39828
The phrase "all that is needed" is a tricky one. It includes a sufficient term, "all", as well as a necessary term, "needed." But if you take a step back and think about what that phrase really means, it really equates to "enough" or "sufficient. The other trick is that phrase is modifying "stop deforestation" NOT "save the koala." So here:

"All that is needed to save the koala is to stop deforestation"

is like saying:

"Stopping deforestation is sufficient to save the koala."

So that rule would be diagrammed:
Stop deforestation :arrow: Save Koala
Your final diagram would be another correct way to diagram the rule.

What probably happened here is that you locked in on the "needed" language and used it alone to modify "stop deforestation." That would create the Mistaken Reversal you ultimately ended up with.

Hope that helps!
 kcho10
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#45324
Hello,

I doubt that this will actually show up on test day, but I just wanted to make sure...

Doesn't "all that is needed" actually equate to a biconditional?
Save Koala :dbl: Stop deforestation

That's what it would seem like to me. Because I definitely see why there is the sufficient condition, but isn't it also a necessary condition? Isn't it basically saying "the only thing that is necessary"?

Thank you.
 Alex Bodaken
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#45404
kcho10,

Yep - you got it - "all that is needed" roughly equates to "if and only if," which is our classic biconditional creator.

Hope this helps!
Alex

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