"Tangency" Example Sentences
1. The tangency between the two circles was clear.
2. The line was drawn in tangency with the curve.
3. The tangency point of the parabola and the line was easy to find.
4. The moment of tangency was crucial in solving the problem.
5. We calculated the tangency of the two triangles to determine their similarity.
6. The tangency between the two surfaces created a smooth transition.
7. The point of tangency between the tangent and the circle was labeled as A.
8. We needed to find the exact point of tangency to continue the measurement.
9. The curve had a single point of tangency with the line.
10. The tangency between the two planes created a shared boundary.
11. The tangency point indicated where the two graphs intersected.
12. The tangency of the two curves produced a beautiful design.
13. We had to calculate the tangency between the rays to determine their angle.
14. The point of tangency on the surface indicated a change of direction.
15. The tangency between the two figures allowed us to create a combined shape.
16. The tangency point between the lines was used to calculate its angle of inclination.
17. The curve had a point of tangency with the y-axis.
18. The tangency between the rectangles was perfect, making it easy to merge them.
19. We needed to find the point of tangency of the two circles to create a tangent line.
20. The line’s tangency with the circle created a right angle.
21. The curves’ tangency allowed us to create a smooth transition between the two.
22. The tangency between the squares created four shared points.
23. The tangency point of the circle and the curve was used as a point of reference.
24. The tangency of the two planes was analyzed to determine their intersection.
25. We calculated the tangency of the two circles to determine if they touched.
26. The tangency between the two graphs helped us find the maximum value.
27. The curve’s tangency with the x-axis created its roots.
28. The point of tangency was labeled on the rectangular prism to demonstrate its height.
29. We calculated the tangency of the two triangles to determine their area.
30. The tangency between the two lines helped us solve the equation.
Common Phases
1. The point of
tangency is where the two curves meet;
2. The line is tangent to the circle at the point of
tangency;
3.
Tangency is a key concept in differential geometry;
4. The concept of
tangency helps us understand the behavior of curves in space;
5. The notion of
tangency is used in many fields of mathematics, including calculus and geometry.