Also if you move a knight 100,000,000,000 times around the board. How many times will the knight beon a black square.
8 queens on 1 board+more chess puzzles
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move a knight to every square on the board without moving on the same square twice
Which piece can make it to the end of the board the fastest starting from the starting position.
Assume that black has no moves
Solve the following for x
6B+6R=xQ
where B represents Bishops R represents Rooks and Q represents queens.
If you solve one of these post the answer. I will come up with more questions and puzzles
ButterflyNebula wrote:
Try fitting 8 queens on the board without any queens attacking eachother.
It is possible
ButterflyNebula wrote:
Also if you move a knight 100,000,000,000 times around the board. How many times will the knight beon a black square.
50,000,000,000 times.
ButterflyNebula wrote:
Solve the following for x
6B+6R=xQ
where B represents Bishops R represents Rooks and Q represents queens.
6B+6R = xQ
6(3)+6(5) = 9x
18+30 = 9x
48 = 9x
48/9 = 9x/9
5¹/₃ = x
So, the answer is x = 5¹/₃.
Fitting 8 queens on the board.
The a8 and h1 queens are atacking each other.
Your answer is wrong KM101
Try fitting 8 queens on the board without any queens attacking eachother.
It is possible
Move the king into the diagonal?
ButterflyNebula wrote:
Fitting 8 queens on the board.
The a8 and h1 queens are atacking each other.
Your answer is wrong KM101
Try fitting 8 queens on the board without any queens attacking eachother.
It is possible
I corrected it.
Which piece can make it to the end of the board the fastest starting
from the starting position.
Ans. Queen or knight
Can you checkmate in one in the following position?
Why not something like 1. Kf2#?
Oops! I did the position wrong. Let me fix it.
Now can you mate in one?
Try fitting 8 queens on the board without any queens attacking eachother.
It is possible