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What is the ratio of the distance across corners to the distance across flats of a regular hexagon?
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∙ 12y ago
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Wiki User
∙ 12y ago
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How do you find to center point of a room?
if it's a regular room with square walls run two pieces of string. one from opposing corners top to bottom across the room. and the other the same in different corners. where they cross is the centre.
What is the distanceacross the middle of a circle of a sphere?
the distance across the middle is the radius and whole distance across it is the diameter
What is a straight line connecting opposite corners across a straight sided plane shape?
It is a diagonal
What is the distance from 1st base to 3rd base across the baseball diamond?
The distance across the diamond is 114.6 feet.
Is the diameter of a circle the same as the circumference?
No. Diameter is the distance across. Circumference is the distance around.
What sides are parallel in a hexagon?
In a regular hexagon, all sides are parallel to the one across from it. In other hexagons, this need not be the case.
What is the mathematical formula to find the area of a hexagon?
3/2*(shortest distance across the flats, passing through the center)*(length of one flat)
How do you draw 1 line across a hexagon to divide it into 1 triangle and 1 hexagon?
___________ /\ \ / \ \ / \ \ / \\ / \ / \ : : : : : : \ / \ / \ / \____________/ ___________ /\ \ / \ \ / \ \ / \\ / \ / \ : : : : : : \ / \ / \ / \____________/
How do you find to center point of a room?
if it's a regular room with square walls run two pieces of string. one from opposing corners top to bottom across the room. and the other the same in different corners. where they cross is the centre.
How do you find across corner of the hexagonal nut by only using Across flat thickness?
2*((flat dist/2)/0.866) Or in words: Take half the flat distance, divide that by 0.866, multiply the result by 2. You can derive this yourself by drawing a hexagon and drawing in the lines you want through the exact center of the hexagon. You will discover this makes two right triangles, the hypotenuses of which are the "across corners", and the "long sides" of which are the "across flats". By inspection, there are 12 of these triangles, meaning the small angle of each is 30 degrees. The cosine of 30 degrees is 0.866, which is the ratio of each triangle's "long side" to their hypotenuse. Do the math and you will come up with the formula above. Cheers!
How long must each side of a hexagon be to measure 25 inches across the widest part?
Each side of a hexagon must be 12.5 inches in order for the widest part to be 25 inches across.
The distance across is the circles?
The longest distance across a circle is its diameter
Whait is the distance across Europe and across Russia combined?
The distance across Europe is approximately 6,800 kilometers, and the distance across Russia from its western border to its eastern border is approximately 10,000 kilometers. Therefore, the combined distance across both Europe and Russia would be around 16,800 kilometers.
What is the distance halfway across a circle called?
The distance half way across a circle is the circle's radius.radias
What is the distanceacross the middle of a circle of a sphere?
the distance across the middle is the radius and whole distance across it is the diameter
Why is a baseball home plate 17 inches across?
Originally home plate was a 12 inch by 12 inch square. It was rotated 45 degs. so that it fitted the playing field. The pitchers would argue that they would not get the called strike when the ball went over the corners of the plate. On March 9th 1900 the owners in the National League changed the shape of home plate to five sides in order to get rid of the corners. They figured this would eleminate the arguements on called strikes. Before changing the shape of the plate, the distance across the corners was 16.97 inches. After making the change it appears that they rounded off the distance to make the width of the plate an even 17 inches.
How many trapezoids are needed to make a hexagon?
Minimally, two (2) trapezoids are necessary to create a hexagon. (This solution comes from drawing a line straight across the center of the hexagon.) Most numbers (if not all) greater than two are also feasible, but with more finagling.
