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Definition of Intersection point
1. Noun. A point where lines intersect.
Generic synonyms: Point
Specialized synonyms: Metacenter, Metacentre, Vertex
Lexicographical Neighbors of Intersection Point
Literary usage of Intersection point
Below you will find example usage of this term as found in modern and/or classical literature:
1. Field-book for Railroad Engineers: Circular and Parabolic Curves, Turnouts by John Benjamin Henck (1896)
"The distance Ъ from the intersection point to the curve in the direction of the
centre is usually called the external, and this term is adopted in Table III ..."
2. Shield and compressed air tunneling by Bertram Henry Majendie Hewett, Sigvald Johannesson (1922)
"Enough distance beyond the intersection point is allowed to turn the ... If the
intersection point does not fall within the confines of the tunnel the curve ..."
3. Analysis of Elastic Arches: Three Hinged, Two Hinged, and Hingeless, of by Joseph W. Balet (1907)
"To obtain the relative magnitudes and directions of the components of the horizontal
force XV, its intensity is plotted from the intersection point b (which ..."
4. Analysis of Elastic Arches: Three Hinged, Two Hinged, and Hingeless, of by Joseph W. Balet (1907)
"To obtain the relative magnitudes and directions of the components of the horizontal
force XV, its intensity is plotted from the intersection point b (which ..."
5. Plane Geometry: With Problems and Applications by Herbert Ellsworth Slaught, Nels Johann Lennes (1918)
"If two conditions are imposed, the point is restricted so that it must lie on
each of two loci; that is, it must be an intersection point of these loci. ..."
6. Transactions of the Canadian Society of Civil Engineers by Canadian Society of Civil Engineers (1894)
"U- angle at upper centre between radius to intersection point and line ...
В - angle at centre subtended by arc between lower PC and intersection point. ..."
7. The Cambridge and Dublin Mathematical Journal by William Whewell, Duncan Farquharson Gregory, Robert Leslie Ellis, William Thomson Kelvin, Norman Macleod Ferrers (1853)
"Further, let R and R1 be the outer common tangents of the two circles, and a0
and bu, a, and 5, their points of contact ; their intersection point #0 is the ..."