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How many 1-fm squares does it take to construct a square that is 1 m on each side? Express the number of squares to one significant figure. Express the number of squares to one significant figure. View Available …
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To construct a square with 1 m on each side, it takes 1-fm squares. Explanation: To construct a square that is 1 m on each side, we need to determine how many 1-fm squares can fit into a 1 m² square. A 1-fm square has an area of 1 fm² which is equal to m². To find the number of 1-fm squares, we divide the area of the 1 m² square …
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I think this is right:. The expected number of empty squares (after k steps) is the sum of the contribution of square 1 to be empty (which is 1) times the probability of square 1 to be empty (after k steps), plus the contribution of square 2 to be empty (which is 1) times the probability of square 2 to be empty (after k steps), etc. ... and so it is just …
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The squares were in a diamond form. There were six squares. To get the length of the path, I have to solve for the diagonal of the square. To solve for the diagonal of the square, I have to multiply the length one side by the square root of 2. diagonal of one square = 15 in * √2 = 21.21 in 21.21 in * 6 squares = 127.28 inches
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