"Quadricfrom" Example Sentences
1. The quadricform equation was difficult to solve.
2. The matrix had a quadricform shape.
3. The quadricform surface was incredibly smooth.
4. The shape of the object was quadricform.
5. The quadricform equation was graphed on paper.
6. The curves on the quadricform were fascinating.
7. The quadricform function was used in the calculus problem.
8. The quadricform surface had a mirror-like finish.
9. The quadricform shape was common in math textbooks.
10. The quadratic equation took on a quadricform.
11. The quadricform was used to create a 3D model.
12. The quadricform surface was shiny and reflective.
13. The quadricform equation was derived from a formula.
14. The quadricform was used to visualize the equation.
15. The surface of the quadricform was perfectly smooth.
16. The quadricform shape was commonly found in nature.
17. The quadricform function was used in weather modeling.
18. The shape of the landscape took on a quadricform.
19. The quadricform equation was used to solve the physics problem.
20. The quadricform surface was mathematically precise.
21. The quadricform shape had a specific mathematical definition.
22. The matrix multiplication created a quadricform.
23. The quadricform was used to calculate the area of the surface.
24. The quadricform equation was used to calculate the trajectory of the object.
25. The quadricform shape was used in computer graphics.
26. The quadricform function was used in digital signal processing.
27. The quadricform surface was represented by a mathematical equation.
28. The quadricform shape was used in bridge building.
29. The quadricform equation was used to design a flight path for a spacecraft.
30. The quadricform surface was analyzed using calculus.
Common Phases
1. Creating a quadric surface using coefficients;
2. Converting a conic equation into quadric form;
3. Finding the discriminant of a quadric equation;
4. Solving a quadric equation using the quadratic formula;
5. Graphing a quadric function using intercepts;
6. Finding the vertex and axis of symmetry of a quadric function;
7. Transforming a quadric function using translations and dilations;
8. Finding the area enclosed by a quadric curve and the x-axis;
9. Using the method of completing the square to write a quadric expression in vertex form;
10. Determining the nature of the roots of a quadric equation.