query: Intersection of two hyperbola tangent
positive_passages.docid: 144641
positive_passages.text: Tangents are drawn from the point $(\alpha,\beta)$ to the hyperbola $3x^2-2y^2=6$ and are inclined at angles $\theta$ and $\phi$ to the $x-$axis.
negative_passages.docid: 134722
negative_passages.text: Intersection of straight line and circle
negative_passages.docid: 132759
negative_passages.text: Area of intersection between two circles
negative_passages.docid: 64492
negative_passages.text: Where does the curve $x^y = y^x$ intersect itself?
negative_passages.docid: 150311
negative_passages.text: Intersection of two `std::map`s
negative_passages.docid: 142122
negative_passages.text: Finding equation of the parabola from tangent information
negative_passages.docid: 74077
negative_passages.text: A intersection (A union B)
negative_passages.docid: 138997
negative_passages.text: Color intersection between curves using fillbetween
negative_passages.docid: 120410
negative_passages.text: Three normals of a hyperbola passing through the same point on the curve
negative_passages.docid: 81777
negative_passages.text: Sum of radii of intersecting circles internally tangent to another circle
negative_passages.docid: 126584
negative_passages.text: Intersection of two splines
negative_passages.docid: 121084
negative_passages.text: Right triangles and tangent lines
negative_passages.docid: 133611
negative_passages.text: Intersection of two vector spaces
negative_passages.docid: 118723
negative_passages.text: Finding the tangents common to two rotated ellipses?
negative_passages.docid: 15226
negative_passages.text: Intersection of two strings in Java
negative_passages.docid: 105081
negative_passages.text: Illustrator: Is there an efficient and accurate way to join two circles by their tangents (and keep it editable)?
negative_passages.docid: 148173
negative_passages.text: Find a tangent to two quadratic bezier curves