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The Law of Sines is valid for any triangle but your triangle is quite special (on of the angles is 90 degrees) and there is another way to find the second short side. You know that the shortest side is 6 cm long so this side is opposite the smallest angle, that is the 30 degree angle. Suppose that the second short side is a cm as in the diagram ...

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the 30-60-90. 45 – 45 – 90 30 – 60 – 90 This type of triangle is also isosceles. Rules for the 45-45-90 Right Triangle: 1) If given one of the legs, multiply one leg by √2 to find the hypotenuse. 2) If given the length of the hypotenuse, divide by √2 to find the value the legs. Rules for the 30-60-90 Right Triangle:

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Sep 27, 2014 · For x = 2: Two sides of the kite are the length of the hypotenuse of right triangle with legs of 2 cm each and the other two sides are the length of the hypotenuse of a right triangle with legs of 2 cm and 10 cm. Thus, the length of two legs = and the length of the other two sides = . So, the perimeter of the kite is cm.

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In 30-60-90 triangle: Hypotenuse = twice the shorter leg Longer Leg (opposite of 60° angle) = shorter leg (√3) Shorter leg (opposite the 30° angle) = half the length of the swimming pool is 2 meters more than its width. if the area of the wall is no less than 48m², which of the following could be it's l … ength?

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I was doing a problem in which I was told the lengths of all sides of an isosceles triangle and asked to find the area. I solved the problem by dividing the isosceles triangle into two equal To actually further this discussion and extend to isosceles right triangles, suppose you have only the hypotenuse $h$.

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...in a 30-60-90 triangle, the hypotenuse is always twice as long as the side opposite the 30° angle and the side opposite the 60° angle is √3 times as long There are a few "special right triangles" that appear very often on homework and on tests (especially standardized tests). You should learn them...