Osculating

The osculating planets were in close proximity to each other.

The leaves of the trees were osculating in the gentle breeze.

The two celestial bodies are osculating as they pass each other.

The lips of the couple were osculating under the moonlight.

The tires of the car were osculating on the bumpy road.

The lips of the lovers were osculating in a passionate kiss.

The fingers of the pianist were osculating the keys of the piano.

The blades of the fan were osculating to create a breeze.

The tips of the branches were osculating in the wind.

The two circles were osculating each other in the Venn diagram.

The wheels of the two trains were osculating at the station.

The graph was osculating the line of symmetry at the vertex.

The cubic curve was osculating the x-axis at two points.

The circle was osculating the ellipse at one point.

The hyperbolic curve was osculating the asymptotes at two points.

The curve was osculating the tangent line at a single point.

The polynomial function was osculating the x-axis at different points depending on the degree.

The cubic function was osculating the x-axis at three points.

The tangent was osculating the circle at a single point.

The sine function was osculating the x-axis at the point of origin.

The parabola was osculating the x-axis at the point of origin.

The study of osculating curves and surfaces is a fundamental concept in differential geometry.

The osculating conic is a conic section that touches the curve at a point and has the same curvature, curvature direction, and second derivative at that point.

The osculating of the cubic function with the quadratic function was studied extensively in algebraic geometry.

The osculating spiral is a spiral that touches the curve at a point and has the same curvature, curvature direction, and torsion at that point.

The osculating circle is a circle that touches the curve at a point and has the same slope at that point.

The concept of osculating curves is essential in understanding the behavior of functions at critical points.

The osculating hyperbola is a hyperbola that touches the curve at a point and has the same curvature and curvature direction at that point.

The osculating of the hyperbola with the ellipse was demonstrated using a computer program.

The osculating of the curve allowed mathematicians to determine the curvature and direction of the curve at a particular point.

The osculating parabola is a parabola that touches the curve at a point and has the same curvature and curvature direction at that point.

The osculating of the parabola with the circle was a key component in solving the geometry problem.

The osculating of the helix with the plane was explored in the context of 3-dimensional space.

The osculating torus is a torus that touches the surface at a point and has the same normal vector and normal derivative at that point.

The osculating ellipse is an ellipse that touches the curve at a point and has the same curvature and curvature direction at that point.

The osculating couple had a long and passionate kiss.

Her osculating style of kissing was unlike any he had experienced.

The photographer captured the couple osculating on camera.

The osculating couple drew disapproving stares from the elders.

She had an osculating dream about kissing her crush.

The song's lyrics talk about the sweetness of osculating one's lover.

The painting depicts an osculating couple in a loving embrace.

The poem is about the beauty of osculating with someone you love.

The two dancers ended their performance with an osculating dip.

The lovebirds were osculating under the moonlight.

The osculating pair couldn't keep their hands off each other.

The young couple's osculating lips were an endearing sight.

The teenage boy was nervous about osculating for the first time.

He was caught osculating with his girlfriend in public.

The romantic play had a steamy osculating scene.