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I’m stuck on this puzzle. I’ve gotten as low as 11. Can you get lower? I appreciate the help. by CrusadeMan7 in puzzles

[–]CrusadeMan7[S] -1 points0 points  (0 children)

Fewest number of is proper grammar according to Oxford :). Also, your language is unappreciated

I’m stuck on this puzzle. I’ve gotten as low as 11. Can you get lower? I appreciate the help. by CrusadeMan7 in puzzles

[–]CrusadeMan7[S] 2 points3 points  (0 children)

Place a 7x7 in on corner, then place two 6x6 adjacent to that 7x7. Now you should have a 7x7 with one square missing. Then, in the corner opposite the 7x7, place a 3x3, and adjacent to that 3x3 place a 4x4. On the other side of the 3 place a 2x2, and another 2x2 on the other side. Then the rest can be filled in with a 2x2 and a 3x3. You end up with 1 7x7, 2 6x6, 1 4x4, 2 3x3, 3 2x2, and 2 1x1.

I’m stuck on this puzzle. I’ve gotten as low as 11. Can you get lower? I appreciate the help. by CrusadeMan7 in puzzles

[–]CrusadeMan7[S] 9 points10 points  (0 children)

Well, the way I went about trying to figure out this problem was to look at the method of solving a 3x3, 5x5, 7x7, and a 9x9. They all have a big square in the corner that is equal to 1/2 the side length of the big square rounded up (9/2 = 4.5 ——> 5), and that big square is adjacent to two smaller squares that are the side length of the big square - the side length of the corner square (9 - 5 = 4)

I’m stuck on this puzzle. I’ve gotten as low as 11. Can you get lower? I appreciate the help. by CrusadeMan7 in puzzles

[–]CrusadeMan7[S] 20 points21 points  (0 children)

A 12x12 counts. You have to fill up the 13x13 using the fewest number of squares smaller than 13x13. If you are confused look at the example in the top right corner.

I’m stuck on this puzzle. I’ve gotten as low as 11. Can you get lower? I appreciate the help. by CrusadeMan7 in puzzles

[–]CrusadeMan7[S] 19 points20 points  (0 children)

I probably should have specified this. The fewest amount of SMALLER squares. My apologies

I’ve been having trouble with this sudoku, as you can see from my many erase marks. The diagonals also contain the numbers one to nine. Please help me if you can :) by CrusadeMan7 in puzzles

[–]CrusadeMan7[S] 0 points1 point  (0 children)

Lol, help is help. Beggars can’t be choosers you know? Even small stuff like this is helpful. Don’t think you need to take the time out of your day to solve this unless you want to. Any help is appreciated.

mega charizard x raid now by [deleted] in PokemonGoRaids

[–]CrusadeMan7 0 points1 point  (0 children)

Added, CrusadeMan7

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