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Triangles, and also pyramids, have been popular designs in construction due to their steady bases. As an example of this, the Trans America building in San Francisco was built in a pyramid shape in the earthquake prone city.

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10y ago

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Related Questions

What are the construction materials for the triangle?

unicorns.


What are reasons used in the proof that the equilateral triangle construction actually constructs an equilateral triangle triangle?

The following is the answer.


Why are triangles used in construction?

Triangles are used in construction because they are the most stable structure type. The angles take in weight and spread it throughout the sides of the triangle, so the weight is balanced out.


Which type of construction is used to construct a triangle's point of balance?

The centre of balance is at the point where the medians of the triangle intersect.


Which type of construction is used to construct a triangle's points of balance?

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The first step in the construction of a perpendicular bisector is to draw a?

equilateral triangle ;)


How would the construction be different if you changed the compass setting in step 4 of the perpendicular bisector construction?

If the compass angle is changed, the entire geometric shape being drawn is different. For example, if a triangle is being drawn, it could change from an obtuse triangle from a ninety degree triangle.


What is the first step in the construction of an equilateral triangle?

Draw a base of the required length.


Which type of construction is used to construct a triangle point of balance?

segment bisector


Which type of construction is used to construct a triangle's point of balance?

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What are reasons used in the proof that the equilatera triangle construction constructs an equilateral triangle?

In the proof that the construction creates an equilateral triangle, key reasons include the properties of circles and congruence. When a circle is drawn with a radius equal to the length of one side of the triangle, the points where the circle intersects with the other sides ensure that all sides are equal. Additionally, by applying the congruence of triangles (such as Side-Side-Side), it can be shown that all angles are also equal, confirming the equilateral nature of the triangle. Thus, the construction relies on fundamental geometric principles to establish that the triangle is indeed equilateral.