Examples of using Intersection point in English and their translations into Spanish
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Find the intersection point between that.
This tool can be used to determine the intersection point of circles.
And the intersection point of the line with the.
For example, for a flat triangle this will be the intersection point of the medians.
Finding the intersection point of two graphs.
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If r 2( a 2+ b 2)- c 2 0{\displaystyle r^{ 2}( a^{ 2}+ b^{ 2})- c^{ 2} =0} holds,there exists only one intersection point and the line is tangent to the circle.
Gt;>(1): The intersection point is the centroid of.
Then if and only if the rank of the augmented matrix is also 2,there exists a solution of the matrix equation and thus an intersection point of the n lines.
It is the intersection point of our conflicting ideas.
In order to determine the maximum flow for a particular regulator within a specific downstream velocity limit,find the intersection point of this line and the flow curve.
For a parallelogram, the intersection point of the diagonals. 9.
The intersection point of the tubes prevents the transmission shaft from bending.
Activate the laser line andmark the intersection point of laser crosshairs on the wall.
The intersection point comes from looking at the limit of F(t,(x, y)) F(t+ ε,(x, y)) as ε tends to zero.
Your current position on the map will be the intersection point(point A) of the lines 135 and 270.
The cross as intersection point, transit and continuous flow like the"Pelai" street of Barcelona.
It is primarily employed in research and development,as it allows defined stress values to be set and investigated at the intersection point of the specimen.
By using homogeneous coordinates, the intersection point of two implicitly defined lines can be determined quite easily.
One of the classic problems of representation systems is to find the intersection of two elements,such as determining the intersection point between a line and a plane.
Since there are two such bisectors at every intersection point of the three given lines, there are four solutions to the general LLL problem.
Remark: Considering lines, instead of segments, determined by pairs of points, each condition 0≤ s 0, t 0≤ 1{\displaystyle 0\leq s_{0}, t_{0}\leq 1}can be dropped and the method yields the intersection point of the lines see above.
Distinguishing these cases and finding the intersection point have use, for example, in computer graphics, motion planning, and collision detection.
Each pair of spheres defines a cone that is externally tangent to both spheres, andthe apex of this cone corresponds to the intersection point of the two external tangents, i.e., the external homothetic center.
If the angle between lines or circles at an intersection point is zero, they are said to be tangent; the intersection point is called a tangent point or a point of tangency.
It supports you on job side with two crossing vertical andhorizontal linesand five points(four points and one intersection point in front of the device) which are arranged precisely in 90 to each other.
The intersection point, if it exists, is given by w A g b( A T A)- 1 A T b,{\displaystyle w= A^{ g} b=( A^{ T} A)^{ -1} A^{ T} b,} where A g{\displaystyle A^{g}} is the Moore-Penrose generalized inverse of A{\displaystyle A} which has the form shown because A has full column rank.
In a projective representation of lines and points, however, such an intersection point exists even for parallel lines, and it can be computed in the same way as other intersection points. .
Whenever each pair in a collection of these circles has a nonempty intersection, there exists an intersection point for the whole collection; therefore, the Manhattan distance forms an injective metric space.
He is comfortable with regietheater productions as long as they give an intersection point between the audience and the piece:"I think that where things really go south for us in the opera world is when the audience is shut out of the piece, when it is clear that the act of creation happened in this kind of hermetically sealed way and there is no point of access….
Two curves in R 2{\displaystyle\mathbb{R}^{2}}(two-dimensional space), which are continuously differentiable(i.e. there is no sharp bend),have an intersection point, if they have a point of the plane in common and have at this point a: different tangent lines(transversal intersection), or b: the tangent line in common and they are crossing each other touching intersection, see diagram.