Problematics | Once upon a time in the wheels
There is a gem of a puzzle hidden in old cinema shots of a moving stagecoach.

| Mailbox: Last week’s solvers |
#Puzzle 6.1 Sir, This question can be easily solved using Venn diagrams or principles of relations. The number of people eating only an aebleskive is 7; the number of people eating only a baklava is 8; the number of people eating only clafoutis is 6; and the number of people eating all three is 32. I’m eagerly looking forward to next week’s puzzles. — Ananyaa Priyadarshini, Carmel Convent School, Chandigarh |
#Puzzle 6.2 Hi, Since every gangster deposited an equal amount, first we will have to look at the possible factors of ₨ 63,59,23,909. There are only 2 possible factors, 797 x 797897. We may safely assume that there are 797 gangsters, and each one collected say ₹8 lakh. Thus, we may say the two-way fare is 8 lakh – 797897 = ₹2103, or one-way fare is ₹1051.50. — Anil Kumar Goyal, New Delhi |
| Dr J S Sabharwal from Mohali gives the above solution as well as an alternative combination: a train fare of ₹525.75 each for 1,594 gangsters who deposit ₹4 lakh each (before deduction). There are other combinations that are mathematically possible, but not all of them make practical sense. Bizarre findings such as 7,97,897 gangsters boarding a single train, therefore, do not count among the correct answers. |
| Solved both puzzles: Gopal Menon (Mumbai), Sandra Danisha (Podar International School, Kalyan), Anil Goyal (Delhi), Biren Parmar (Bay Area, California), Madhuri Patwardhan (Thane), Simran Kaur (Delhi), Dr J S Sabharwal (Mohali), Vinod Mahajan (Delhi), Jasvinder Singh (Nabha), Sahil Vij (Bahadurgarh) |
| Solved #Puzzle 6.1 only: Shivika Gupta (Delhi), Ananyaa Priyadarshini (Chandigarh), Aishwarya Sreejith (Mumbai), Indu Jhingan (Delhi), Himanish Kumar (Delhi), Hezail Sharma (Faridabad), Raunaq Nayar (Delhi), Atul Datt, Nupur Joshi (Delhi), S C Dogra (Delhi), Shishir Gupta (Indore) |
| Solved #Puzzle 6.2 only: Shashank Joshi (Mumbai), Jasleen Kaur (Delhi) |

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