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Prove that if the line that bisects a triangle's vertical angle also bisects the base, then the triangle is isosceles. Given line segment UY is congruent to line segment UW and angle W is congruent to angle Y, prove that triangle UWZ is congruent to triangle UYV. Prove that the oppo...
Line segments that form a polygon are called its sides. Is a segment the same thing as an angle? No, a segment is a piece of a line. However, two segments that intersect at a point make an angle. In fact, the segments that make up the angle are called the side...
If two triangles are similar, the length of their sides are the same. Similar Shapes Two shapes are said to be similar if the ratio of corresponding side lengths is fixed. Congruent shapes are also similar shapes as the ratio of side lengths is ...
An isosceles triangle is a triangle that has two congruent(equal length) sides, and if two sides of a triangle are congruent, then the angles opposite those sides are congruent. Answer and Explanation:1 Given: angle DAC is...
A Jordan curve is defined as a closed, non−intersecting line, consisting of a finite number of regular segments. Such a curve with a direction is a contour. notes 1) In French: courbe. oval main last updated: 2002−12−17 An oval is a curve resembling a squashed circle, but ...
there are two approaches, bottom-up and top-down. In the bottom-up approach, we use afusionprotocol to merge two different AKLT segments. In the top-down approach, we use afissionprotocol to remove sites from a single AKLT segment. The details of fusion and fission protocols are elaborate...
The graph of the line y=5 is a horizontal line. Line segments can't be extended. A: True. B: False. Suppose two planes are given and they intersect in a line l. Let n 1 and n 2 be the normals for the two planes. Then n 1 times n 2 is a vector in the direction of...
The median of a triangle is the line that connects a vertex of the triangle to the midpoint of the side opposite to the vertex. The medians intersect at a point called the centroid of the circle and divide the median in...
Now, we are going to analyze the self-motion of Miura-ori. For the sake of simplicity, we assume that all edges have a unit length (obviously, the side lengths of the zig-zag line in E1 can vary without restricting the flexibility; analogously, the distances between the planes through th...