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Bunuel
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I want to ask Bunuel whether the wording in this problem means that the three different colours are exhaustive or does it simply mean that it contains, among other colours, the ones mentioned?

My answer will be based on the first case, when we have just three different colours of Jelly Beans.

The following is given.
Purple+Orange+Black=90

(1)
27 are orange.
P+27+B=90
P+B=63.
Not sufficient to answer the question.

(2)
P=2O
This only tells us the relationship between orange and purple. We can assume that there are atleast 2 Orange as the wording was "some of which", indicating that there are more than one. So P is atleast 4, but there are multiple values possible for Black as the value for neither Orange nor Purple can be determined.

(1)+(2)
O=27
P=54
B=90-54-27=9

The number of black jelly beans are 9.
Sufficient.
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I assume the answer is E as the question didn't specify the 'rest are black', but 'some are black'. Hence gems of one or more other color(s) may also exist.
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Bunuel
A box contains 90 jelly beans, of which some are orange, some are purple, and some are black. How many black jelly beans are in the box?

(1) There are 27 orange jelly beans.
(2) There are twice as many purple jelly beans as orange jelly beans.


I have the same question - how are we assuming that 'some are black' would mean that the remaining are all black. Am I missing something?
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madhav9988
Bunuel
A box contains 90 jelly beans, of which some are orange, some are purple, and some are black. How many black jelly beans are in the box?

(1) There are 27 orange jelly beans.
(2) There are twice as many purple jelly beans as orange jelly beans.


I have the same question - how are we assuming that 'some are black' would mean that the remaining are all black. Am I missing something?

The statement "A box contains 90 jelly beans, of which some are orange, some are purple, and some are black" implies the box only has jelly beans in those three colors.
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