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it's a very tricky one, especially if you try to solve these kind of problems with the matrix.
from the given information, we know that there are no such clients with neither HI nor PD.

let's assign some variables: with both - A, only PD - B, only HI - C
we know that A+B+C=120
and we know that C = 40
we can rewrite: A+B = 80
from this, we need to solve for A.

(1) A total of 92 of the clients have health insurance.
A+C = 92. knowing C, we can find A. - sufficient.
(2) Of the 120 clients, 28 do not have health insurance.
well, this one gives us value for B. again, we can find A. - sufficient.

D
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Bunuel

Can we simply assume that all patients will have either health insurance or prescription drug coverage or both? Is neither not considered for this question?
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junsung04
Bunuel

Can we simply assume that all patients will have either health insurance or prescription drug coverage or both? Is neither not considered for this question?

I also feel like this should have been explicitly stated, for those of us naive creatures ))
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junsung04
Bunuel

Can we simply assume that all patients will have either health insurance or prescription drug coverage or both? Is neither not considered for this question?

I also feel like this should have been explicitly stated, for those of us naive creatures ))

We are told that "Of a physician's clients, 120 have health insurance or prescription drug coverage or both", so there are no students which have none.
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Hello from the GMAT Club BumpBot!

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