Conclusion: There are fewer kidneys
available than patients waiting.
Evidence:85,000 patients on the waiting list, but only
16,000 transplants took place.
Now here's the
critical question:
Does the number of transplants actually tell us anything about the number of kidneys available?The argument uses "
16,000 transplants" as a
stand-in for "number of kidneys available." It's basically saying: "See, only
16,000 transplants happened, so roughly
16,000 kidneys must have been available - way fewer than
85,000."
But this reasoning ONLY works if transplants ≈ available kidneys. That's exactly what Choice C states.
You correctly negated C to: "The number of transplants
IS significantly different from the number of kidneys available."
Imagine the negation is true. Transplants and available kidneys are very different. What if
80,000 kidneys were actually available, but only
16,000 transplants happened because of surgical capacity, matching problems, or paperwork delays?
In that case:
→ The conclusion ("fewer kidneys than patients")
collapses - there would be nearly enough kidneys for everyone.
→ The evidence (
16,000 transplants)
tells us nothing about how many kidneys were available.
Answer: CChoice C is the
bridge assumption - it connects the evidence (transplant numbers) to the conclusion (kidney availability). Without it, citing transplant data as proof of a kidney shortage makes no sense.
rak08
I dont understand how is C correct
egmat GMATNinja @karshimaB
C negation would be : The number of kidney transplants that take place each year is
not significantly different from the number of kidneys available over that time period.
So this means there is a gap between kidney available vs kidney transplants that took place
which doesn't break what the para says which is that kidney available < kidney transplant waiting.