Let a 1 a 2 a 3 … a n be the smallest n -digit number greater than 1 with a 1 , a 2 , a 3 , … , a n = 0 such that k = 1 ∑ n a k a k = a 1 a 2 a 3 … a n . What is the value of k = 1 ∏ n a k ?
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Canouchi number / Münchhausen Number
Here is my solution. 3435 => 3*4*3*5=180 is our answer.
Thank you!! =D
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You are welcome! though I did not understand why you said Thank You!! xD
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Glad you enjoyed this question, that's why I said thank you because you spent time on my question haha!
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@Pi Han Goh – Oh you are welcome, brother! Your questions are always fun to do, often containing much to learn.
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@Soumava Pal – Hahah thanks! You should post some as well! = )
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@Pi Han Goh – I will come back to posting once my finals for the last year of high school get over in March. In the meantime, I am struggling to scrape through chemistry and physics in the final examination. xD
Here's my solution -http://ideone.com/M4tkU1 It outputs 3435 so 3 3 4 5=9 20=180
I dont know how the multiplication symbol vanished between the digits i wrote 3 3 4 5=9 20=180
Apparently the star multiplication symbol is used to italicise text
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The original python script I wrote:
An expanded version for readability purposes: