The biggest number in Table 2 is 96,301. It is the largest value compared to all its neighboring numbers, satisfying the rule of being greater than adjacent cells. Class 6 Mathematics Ganita Prakash Number Play Class 6 Mathematics Chapter 3 Number Play ...
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New puzzles can involve criteria like prime factors, odd/even patterns, or consecutive digit rules. Altering the number of cells and introducing constraints challenges logical thinking and number theory skills. Class 6 Mathematics Ganita Prakash Number Play Class 6 Mathematics Chapter 3 Number ...
It is possible. Select the second largest number like 9898, which doesn’t meet supercell rules, and the second smallest number like 1221 that meets the criteria such as symmetry. Class 6 Mathematics Ganita Prakash Number Play Class 6 Mathematics Chapter 3 Number ...
To ensure the second largest number isn’t a supercell, select a number like 9998 that breaks criteria such as symmetry or divisibility. The other cells should include qualifying numbers meeting supercell rules. class 6 Mathematics Textbook Chapter 3 question answer class 6 ...
Not always. The largest or smallest numbers qualify as supercells only if they meet the specific criteria, such as symmetry or divisibility. Otherwise, they might not be considered supercells. class 6 Mathematics Textbook Chapter 3 question answer class 6 Mathematics Chapter 3 ...
Yes, it’s possible to fill the table without repeating numbers and avoiding supercells. This is achievable by ensuring numbers don’t follow the chosen mathematical patterns like symmetry or divisibility, breaking the criteria. class 6 Mathematics Textbook Chapter 3 question answer class 6 ...
The possible number of supercells depends on the criteria and the number of table cells. For instance, a 4-cell table might yield 2 supercells, whereas 9 cells could result in more supercells. class 6 Mathematics Textbook Chapter 3 question answer class 6 ...
The count of supercells depends on the criteria followed. For example, if three numbers meet divisibility rules or symmetry, three supercells exist. The precise count varies by selected table numbers. Class 6 NCERT Ganita Prakash Chapter 3 Number Play class 6 Mathematics ...
To maximize supercells, fill the table with numbers matching divisibility rules, prime properties, or symmetrical patterns. Using combinations like 2520 (divisible by 10) and 1221 (palindromic) ensures optimal placement. Class 6 NCERT Ganita Prakash Chapter 3 Number Play class 6 Mathematics Textbook ...
The children cannot rearrange themselves to have the ends say ‘2’ because a child at the end has only one neighbor. Thus, it’s impossible for them to have two taller neighbors. Class 6 Mathematics Ganita Prakash Number Play Class 6 Mathematics Chapter ...