Примери за използване на Whose vertices на Английски и техните преводи на Български
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Prove that these images form a triangle whose vertices lie on the incircle of.
Consider the graph whose vertices are the ordered pairs with and whose edges join vertices and if and only if.
(a) Find the locus of points that are centers of rectangles whose vertices lie on the sides of;
Show that every equilateral triangle whose vertices lie in the interior of different disks has a sidelength> 96.
(b) Determine if exist some points that are centers of distinct rectangles whose vertices lie on the sides of.
The sum of the areas of all triangles whose vertices are also vertices of a cube is, where,, and are integers.
So once again, we see that three perpendicular bisectors are intersecting at a unique point and O really is the circumcenter so, if you take any circle andyou put any triangle whose vertices all sit on that circle, the center of that circle is its circumcenter.
Find the number of nondegenerate triangles whose vertices lie in the set of points in the plane such that,, and are integers.
The"k-core" of a graph is the(unique) largest subgraph all of whose vertices have degree at least k.
Consider the paper triangle whose vertices are and The vertices of its midpoint triangle are the midpoints of its sides.
Prove the existence of an equilateral triangle whose vertices lie in the interior of different disks;
Consider the convex-gon whose vertices are the What is the probability that at least one of the vertex angles of this polygon is acute.
Suppose is a good value, andconsider the planar graph given by the configuration(that is whose vertices are the vertices of the triangles and the edges are the sides of the triangles).
Given that is a regular octahedron,that is the cube whose vertices are the centers of the faces of, and that the ratio of the volume of to that of is, where and are relatively prime integers, find.
Is a board containing all unit squares in the plane whose vertices have integer coordinates and which lie entirely inside the circle.
Computer network can be modeled by an undirected graph, whose vertices correspond to the computers in the network, and the edges correspond to the communication channels between the computers.
The probability that some three of the segments form a triangle whose vertices are among the ten given points is where and are relatively prime positive integers.
The probability that some three of the segments form a triangle whose vertices are among the ten given points is where and are relatively prime positive integers.
Consider a pyramid whose base is a square and whose vertex is equidistant from,,, and.
What I want to do in this video is to prove one of the more useful results in geometry, andthat's that an inscribed angle is just an angle whose vertex sits on the circumference of the circle.
There is a right angle whose vertex moves on a fixed circle and one of it's sides passes a fixed point.
Show that one can always find a right-angled triangle, whose three vertices have pairwise different colors.
A triangle inscribed in a circle is called a triangle whose three vertices are in contact with the circle.
We want to find a vertex in the lattice whose sum of distances from vertices is minimum.
The line connecting the vertices to a downward trend is a dynamic resistance whose value gradually decreases as the trend develops.
Condition: Even ifwe select any five points from the vertices in there exist more than two edges whose endpoints are included in the set of 5 points.
Here denotes a simple undirected graph with vertices, denotes the complete graph with vertices, the complete bipartite graph whose components have and vertices, and a circuit with vertices. .
In this way,as the number of vertices with correct distance values grows, the number whose outgoing edges that need to be relaxed in each iteration shrinks, leading to a constant-factor savings in time for dense graphs.
Prove that every tetrahedron has a vertex whose three edges have the right lengths to form a triangle.
Right circular cone:a cone whose base is a circle located so that the line connecting the vertex to the center of the circle is perpendicular to the plane containing the circle.