Using Pythagoras' theorem it is 20 feet
The height-to-base ratio for a ladder is determined by the relationship between the vertical height the ladder reaches and the distance from the base of the ladder to the wall or structure it leans against. A common guideline is to maintain a ratio of 4:1, meaning that for every four feet of height, the base should be one foot away from the wall. This helps ensure stability and safety while using the ladder.
It is called listing when a boat leans. If the boat leans to port (left) then it is listing to port.
A rhombus.
The triangle on top is smaller than the one on the bottom. The reason for this is to have more surface area on the bottom, so the kite leans into the wind. If both triangles were the same size, the kite would lay horizontal (level) and the wind would not lift the kite up. It is a vector problem.Here is a good site to see the physics of kite flyingwww.real-world-physics-problems.com/physics-of-kite-flying.htmlThe kite leans into the wind. So when the wind blows horizontal, the kite is pushed up (lift) and to the right (drag). By adjusting the position of the 3 strings, you can control the stability of the kite.
30 feet. And you don't have to round it to the nearest foot. It's exactly 30 feet.
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The ladder forms a right angle with the building: the ground and the building forming the right angle and the ladder forming the hypotenuse. If the length of the ladder is L metres, then sin(49) = 12/L So L = 12/sin(49) = 15.9 = 16 metres.
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If you are asking, what's the distance (x) from the bottom of the ladder to the wall, then... x squared + 2 squared = 3 squared x squared + 4 = 9 x squared = 5 x = the square root of 5, or approx 2.24 m
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Using Pythagoras' theorem it is 20 feet
The Leaning Tower of Pisa.
The height-to-base ratio for a ladder is determined by the relationship between the vertical height the ladder reaches and the distance from the base of the ladder to the wall or structure it leans against. A common guideline is to maintain a ratio of 4:1, meaning that for every four feet of height, the base should be one foot away from the wall. This helps ensure stability and safety while using the ladder.
Assuming the wall is vertical, the wall, the ground and the ladder form an isosceles right-angled triangle. Pythagoras tells us that the square of the length of the ladder, in this case 225 equals the sum of the squares of the other two lengths, ie the height where the ladder touches the wall and the bottom of the ladder's distance from the wall. As these distances are equal in an isosceles triangle each must be the square root of (225/2) ie sqrt 112.5 which is 10.6066, as near as makes no difference to 10 ft 71/4 inches
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