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Manik12345
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Manik12345
ankushbassi
Manik,
Stmt 1 does not give us the total number of yellow markers in each of the boxes,thus does not help anyway in getting the probability.

But it does gives total markers=12 and yellow markers =4.. SO if we assume any combination like let it be 3 out of 9 and 1 out of 3

then prob will be 3/9 * 1/3 =.108 =10.8% WHICH IS LESS THAN 30%.

Similarly we can assume any combination like 2/6 and 2/6 etc. all are giving less than 30 only

well i don't think probability greater than or equal to 30% is possible. the maximum that we can get is 27.2% . This case is possible if we assume that one of the box contains only 1 marker which is yellow and the other box contains 11 marker out of which 3 are yellow. then the required probability will be (1).(3/11)=27.2%
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manpreetsingh86
Manik12345
ankushbassi
Manik,
Stmt 1 does not give us the total number of yellow markers in each of the boxes,thus does not help anyway in getting the probability.

But it does gives total markers=12 and yellow markers =4.. SO if we assume any combination like let it be 3 out of 9 and 1 out of 3

then prob will be 3/9 * 1/3 =.108 =10.8% WHICH IS LESS THAN 30%.

Similarly we can assume any combination like 2/6 and 2/6 etc. all are giving less than 30 only

well i don't think probability greater than or equal to 30% is possible. the maximum that we can get is 27.2% . This case is possible if we assume that one of the box contains only 1 marker which is yellow and the other box contains 11 marker out of which 3 are yellow. then the required probability will be (1).(3/11)=27.2%

Actually it is in the question that Ist box has 3 types of markers. So atleast 3 are going to be there. But anywayz the probability is not exceeding 30% for those cases
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How do we actually solve this question with statement 2? LCM 35?
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There are two boxes of markers.The first box has only red, orange and yellow markers. The second box only has yellow, green and blue markers. If a marker is chosen at random from each of the boxes , is the probability that both markers will be yellow less than 30% ?

(1) Four out of 12 markers are yellow
(2) The probability of selecting a red or orange marker is 3/5 and The probability of selecting a green or blue marker is 2/7.


Doubt- will there be any case in which the probability as per statement (a) exceed 30 % to get answer Yes as well as NO

I don't know which source you are using but the questions are very low quality.
For example, statement 1 does not clarify whether we are talking about box 1, box 2 or combined.
Statement 2 does not clarify that the probability of selecting 1 red or orange marker from box 1 is 3/5 or the probability of selecting 1 red or orange marker from both boxes combined is 3/5 Same for green/blue marker.
Also, I think data in the two statements contradicts. Say stmnt 2 has given combined boxes probability. Say there are 35 total markers.
P(Red/ORange) = 3/5 = 21/35
P(Green or Blue) = 2/7 = 10/35
So you have 4 yellow markers out of total 35 markers! I don't know how they get 4 out of 12 in stmnt 1.
If you look at them separately, again there is a problem
P(Red/Orange) = 3/5 so out of 5 total markers in box 1, 2 are yellow
P(Green/Blue) = 2/7 so out of 7 total markers in box 2, 5 are yellow
So 7 total yellow markers out of 12 total markers in both boxes combined!

My suggestion will be to use a quality GMAT question source.
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VeritasPrepKarishma
Manik12345
There are two boxes of markers.The first box has only red, orange and yellow markers. The second box only has yellow, green and blue markers. If a marker is chosen at random from each of the boxes , is the probability that both markers will be yellow less than 30% ?

(1) Four out of 12 markers are yellow
(2) The probability of selecting a red or orange marker is 3/5 and The probability of selecting a green or blue marker is 2/7.


Doubt- will there be any case in which the probability as per statement (a) exceed 30 % to get answer Yes as well as NO

I don't know which source you are using but the questions are very low quality.
For example, statement 1 does not clarify whether we are talking about box 1, box 2 or combined.
Statement 2 does not clarify that the probability of selecting 1 red or orange marker from box 1 is 3/5 or the probability of selecting 1 red or orange marker from both boxes combined is 3/5 Same for green/blue marker.
Also, I think data in the two statements contradicts. Say stmnt 2 has given combined boxes probability. Say there are 35 total markers.
P(Red/ORange) = 3/5 = 21/35
P(Green or Blue) = 2/7 = 10/35
So you have 4 yellow markers out of total 35 markers! I don't know how they get 4 out of 12 in stmnt 1.
If you look at them separately, again there is a problem
P(Red/Orange) = 3/5 so out of 5 total markers in box 1, 2 are yellow
P(Green/Blue) = 2/7 so out of 7 total markers in box 2, 5 are yellow
So 7 total yellow markers out of 12 total markers in both boxes combined!

My suggestion will be to use a quality GMAT question source.

Hi Karishma,

For statement 2- it is that probability of getting red or orange from box 1 and green or blue from box 2.
Hence it will provide us the info for selecting yellow from both boxes.

But for statement 1- we will get probability to select 4 out of 12 total markers less than 30% r8 for any combination ?

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