"Quadratics" Example Sentences
1. Quadratics is an important topic in high school mathematics.
2. The calculus course covers both derivatives and quadratics.
3. Solving for x in quadratics can be challenging for some students.
4. Quadratics are a building block for advanced math concepts.
5. Quadratics play a key role in physics and engineering.
6. The quadratic formula is the most efficient way to solve a quadratic equation.
7. Factoring quadratics is a useful skill in algebra.
8. Graphing a quadratic function can provide insight into its behavior.
9. Quadratics are used to model a wide variety of real-world situations.
10. The roots of a quadratic equation are the values of x that satisfy it.
11. The axis of symmetry of a parabola is a defining feature of quadratics.
12. Completing the square is a method used to solve quadratics.
13. Quadratics can be used to model projectile motion.
14. The vertex of a parabola is the highest or lowest point of a quadratic function.
15. Factored quadratics allow for easy determination of the x-intercepts.
16. Quadratics can be applied to finance, such as calculating interest on a loan.
17. Solving for x in quadratics involves the use of algebraic manipulation.
18. Quadratics can be used to model the relationship between two variables.
19. The quadratic equation has a long history, dating back to ancient Babylonian mathematics.
20. Quadratics are a crucial element of the SAT and ACT math sections.
21. Quadratics are often studied in conjunction with exponential functions.
22. Quadratics form the basis for calculus problems in optimization.
23. The discriminant is a useful tool in determining the number and type of roots in a quadratic equation.
24. Quadratics can be used to model the shape of a bridge or arch.
25. Quadratics are an essential part of computer graphics.
26. Quadratics can be used to calculate the parabolic arc of a thrown ball.
27. Quadratics can be used to solve motion problems involving velocity and acceleration.
28. The quadratic form is found in many areas of higher-level math, such as abstract algebra.
29. Quadratics can be expressed in standard, vertex, and factored forms.
30. The quadratic function is a fundamental concept in mathematical physics.
Common Phases
1. Solving
quadratics using the quadratic formula;
2. Factoring quadratic expressions;
3. Graphing quadratic functions;
4. Analyzing the vertex of a quadratic equation;
5. Solving real-world problems using quadratic equations;
6. Finding the discriminant of a quadratic expression;
7. Identifying the axis of symmetry of a quadratic function;
8. Completing the square to solve
quadratics;
9. Using technology to solve quadratic equations;
10. Applying the quadratic formula to find the roots of an equation.