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This is 650-700 level question. I did think that the non integer option will be eliminated. But is it the way to go about this problem? Can I not approximate the number? Afterall, it is a could be not a must be true question.
I started with answer choices and got I, III as true.
But with II, total number of clients = 74 + 12 = 86. 70% of 86 is 60.2 (approx. 60) male clients. Therefore, 26 female client originally. 12 left, so now 14 are left. It matches up with 74 approximately (60 + 14 = 74). What is wrong with this? Thank you!
The choices that "could be" are the choices that are possible, and if you think about it, the only constraint on which choices are possible is that of whether the values that result are integers. In other words, if we didn't have to determine which choices produce integer values, then any number of female clients who left would be possible. So, the question would be pointless.
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Bunuel
Originally, 70% of the clients at Bob’s Dating Bistro were male. After z of the female clients left, the service still had 74 clients. Which of the following could be the value of z?

I. 6
II. 12
III. 16

A. I only
B. II only
C. III only
D. I and III only
E. I, II, and III

GMATNinja MartyMurray KarishmaB

This is 650-700 level question. I did think that the non integer option will be eliminated. But is it the way to go about this problem? Can I not approximate the number? Afterall, it is a could be not a must be true question.
I started with answer choices and got I, III as true.
But with II, total number of clients = 74 + 12 = 86. 70% of 86 is 60.2 (approx. 60) male clients. Therefore, 26 female client originally. 12 left, so now 14 are left. It matches up with 74 approximately (60 + 14 = 74). What is wrong with this? Thank you!

When you say 70% were male, you cannot mean approximately 70% were male. You have to give the exact percentage or say that it is approximate if that is what you mean. If we know that 70% are male and 30% are female, we know that the ratio of male:female = 7:3. So I can have 10 total people or a multiple of 10 only.

Hence 74 + 6 and 74 + 16 are possible but 74 + 12 is not.

Answer (D)
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I simply looked at it as this:

before z female left, there were 70% of male

in other words:
(74+z)*70/100 = male before ----> this has to be an integer, and for this to be true, the original number of people has to end with a 0

out of the answer choices, only z = 6 and z = 16 would give a number of people that ends with a 0
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