Examples of using Intersection points in English and their translations into Spanish
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Intersection points of y=sin(x) and y=cos(x).
Then flatten circles at the intersection points.
And eight intersection points indicated as blue spheres in total.
Archaeological excavation has also revealed shards of broken ceramics at these intersection points.
Denote the intersection points of the circles by the letters A and B.
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Declarative mapping application aspects in the design and definition of the intersection points.
Intersection points are points that work for both functions.
In this case Monge's theorem asserts that the other two intersection points must lie on a line parallel to those two external tangents.
The intersection points are:(-0.8587, 0.7374, -0.6332), 0.8587, 0.7374, 0.6332.
These magnets cooled whose role is to bend the particle beams are used to direct these beams to four intersection points where interactions allow collisions between particles.
The intersection points of the different equations are calculated and can be shown.
Researchers and students at this center develop and promulgate new and innovative, behaviorally andtechnically informed insights involving the intersection points between climate and energy.
In general the intersection points can be determined by solving the equation by a Newton iteration.
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.
If the intersection points A and B of the legs of the angle with the circle form a diameter, then Θ 180° is a straight angle.
Gergonne's insight was that if a line L1 could be constructed such that A1 and B1 were guaranteed to fall on it,those two points could be identified as the intersection points of L1 with the given circle C1 Figure 6.
The determination of intersection points always leads to one or two non-linear equations which can be solved by Newton iteration.
The orthic axis associated with a normalized orthocentric system A, B, C and H, where ABC is the reference triangle,is a line that passes through three intersection points formed when each side of the orthic triangle meets each side of the reference triangle.
If one wants to determine the intersection points of two polygons, one can check the intersection of any pair of line segments of the polygons see above.
The two U-shaped volumes opposed to each other andwith different orientations form a glassed-in central empty space with entrances at the intersection points and large rooftop patios offering an unusual point of view on the activities going on in the area.
The intersection points are:(-1.1073, -1.3578),(1.6011, 4.1046) 2: C 1: f 1( x, y) x 4+ y 4- 1 0,{\displaystyle C_{1}: f_{1}(x, y)= x^{ 4}+ y^{ 4} -1=0,} C 2: f 2( x, y)( x- 0.5) 2+( y- 0.5) 2- 1 0{\displaystyle C_{2}: f_{2}(x, y)=( x-0.5)^{ 2}+( y-0.5)^{ 2} -1=0} see diagram.
In other words, if the two external tangents are considered to intersect at the point at infinity,then the other two intersection points must be on a line passing through the same point at infinity, so the line between them takes the same angle as the external tangent.
The determination of the intersection points of two circles( x- x 1) 2+( y- y 1) 2 r 1 2,( x- x 2) 2+( y- y 2) 2 r 2 2{\displaystyle( x-x_{ 1})^{ 2}+( y-y_{ 1})^{ 2}= r_{ 1}^{ 2},\\quad( x-x_{ 2})^{ 2}+( y-y_{ 2})^{ 2}= r_{ 2}^{ 2}} can be reduced to the previous case of intersecting a line and a circle.
In geometry, the five circles theorem states that, given five circles centered on a common sixth circle and intersecting each other chainwise on the same circle,the lines joining their second intersection points forms a pentagram whose points lie on the circles themselves.
The intersection points are calculated by equating the new dimensionless entropy equations with each other, resulting in the relation below.( 1+ γ- 1 2 M i 2)( 1+ γ- 1 2 M 2){\displaystyle\\left(1+{\frac{\gamma -1}{ 2}} M_{ i}^{ 2}\ right)\ left=\ left( 1+{\ frac{\gamma -1}{ 2}}M^{ 2}\ right)\ left} The intersection points occur at the given initial Mach number and its post-normal shock value.
Finding the intersection point of two graphs.
The cross as intersection point, transit and continuous flow like the"Pelai" street of Barcelona.
Your current position on the map will be the intersection point(point A) of the lines 135 and 270.
Activate the laser line andmark the intersection point of laser crosshairs on the wall.
Since there are two such bisectors at every intersection point of the three given lines, there are four solutions to the general LLL problem.