Assertion: parabola's line | /r/HasProperty | tangent
Facets:
value: to a curve
type: OTHER
value: to the parabola
type: LOCATION
value: respectively
type: DEGREE
value: in the above figure
type: OTHER
value: to c.
type: LOCATION
value: to it
type: LOCATION
Source sentences:
text: A line touching the parabola is said to be a tangent to the parabola provided it satisfies certain conditions.
text: Since B is on the x axis, which is the tangent to the parabola at its vertex, it follows that the point of intersection between any tangent to a parabola and the perpendicular from the focus to that tangent lies on the line that is tangential to the parabola at its vertex.
text: A line is said to be tangent to a curve if it intersects the curve at exactly one point.
text: A line is said to be tangent to a curve if it intersects the curve at exactly one point.
text: Furthermore, a conic is determined by any combination of k points in general position that it passes through and 5 – k lines that are tangent to it, for 0≤k≤5.
text: A line is said to be tangent to a curve if it intersects the curve at exactly one point.
text: Then all the lines which are common tangents to both P=0 and Q=0 are tangent to C.
text: A line is said to be tangent to a curve if it intersects the curve at exactly one point.
text: Dürer's shell curve may be defined as follows: given a parabola and a line that is tangent to the parabola, it is the glissette of a point on a line sliding between the parabola and the tangent.
text: A line and a parabola are tangent if they have one point of intersection only , which is the point at which they touch.
text: Use a graph plotter to check the answer by plotting the graphs of y = 5 x - 3 (m = 5 solution ), y = -7 x - 3 (m = 7 solution) and y = 3 x 2 - x and check that the two lines are tangent to the graph of the parabola y = 3 x 2 - x.
text: In the above figure, the lines S P A, S Q B , and P O Q are tangent to the parabola at points A, B, and O , respectively.