Comprehension Passage

Directions: Answer the questions based on the information given below.

There are five baskets P, Q, R, S, and T that contains different number of flowers Lily, Rose, Daisy, and Jasmine. It is also given that all four types of flowers are distinct in themselves. The pie chart given below shows the distribution (degree) of total flowers in the five baskets and the sum of the pie chart is 160.

The line graph given below shows the number of Lily and Rose flowers in those five baskets respectively.

Following information is also known:
The number of ways in which 2 flowers can be selected from basket P, which are either Daisy or Jasmine is 81, and the number of Daisy is more than the number of Jasmine in that bag. When two flowers are selected at random from basket Q, the probability that both flowers are Daisy is (1/30). The number of Jasmine in basket R is 4 times of that in basket S and the sum of the total number of ways of selecting 2 Daisy from bag R and in the total number of ways of selecting 1 Daisy from bag S is 23. The ratio of the number of Daisy flowers to Jasmine flowers in basket T is 5: 7.

A garland of 6 flowers is to be formed from the flowers in basket P such that the garland contains 1 flower, each from the given four types of flowers and remaining 2 flowers can be anyone from the given four types of flowers. What is the number of ways in which this can be possible?

1
1240 × 3580
2
1344 × 3780
3
1440 × 3580
4
1440 × 3780
5
None of these

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