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Q1. In the heights-and-neighbours puzzle, can the children rearrange themselves so that the two children standing at the ends both say '2'?
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Q2. When can a line of children be arranged so that every child in the line says '0'?
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Q3. Five children of different heights stand in a line. They are arranged in ascending order of height. What numbers will they say (from left to right)?
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Q4. In a supercell table with all numbers different, can the cell holding the smallest number ever be a supercell?
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Q5. Out of the 9 numbers in the Figure-it-Out grid 6828, 670, 9435, 3780, 3708, 7308, 8000, 5583, 52 how many supercells are there?
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Q6. On a number line showing 9996, 9997 and the next few positions, what whole number comes immediately after 9999?
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Q7. How many 5-digit whole numbers are there in our number system?
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Q8. What is the smallest whole number whose digit sum is 14?
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Q9. What is the largest 5-digit whole number whose digit sum is exactly 14?
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Q10. How many 3-digit palindromic numbers can be formed using only the digits 1, 2 and 3 (with repetition allowed)?
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Q11. Following the chapter's 'reverse-and-add' procedure starting with 48: 48 + 84 = 132, then 132 + 231 = ___. Which palindrome do we reach?
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Q12. In the Kaprekar process starting with 6382: A = largest = 8632, B = smallest = 2368. What is C = A − B?
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Q13. On a 12-hour clock, the time now is 10:01. After how many minutes will the clock next show a palindromic time?
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Q14. Apply the Collatz rule starting from 100. The first six terms are
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Q15. Sheetal is in Grade 6 and says she has spent around 13,000 hours in school till now. About how many years of school (assuming roughly 1,300 hours per year) does this estimate suggest?