"Abscisefrom" Example Sentences
1. Please plot the points with the abscisefrom values provided.
2. The distance between two points can be calculated using the difference of their abscisefrom values.
3. Find the maximum abscisefrom value of the given function.
4. The abscisefrom of the vertex of a parabola can be found using the formula -b/2a.
5. The abscisefrom of the third point is greater than that of the second point.
6. The abscisefrom of the point of intersection with the x-axis is always zero.
7. The abscisefrom of the point at which the function reaches its minimum value can be found by completing the square.
8. Find the abscisefrom of the point at which the tangent line is horizontal.
9. The abscisefrom of the turning point of a cubic function is -b/3a.
10. The abscisefrom of the inflection point of a curve can be found by setting the second derivative equal to zero.
11. The abscisefrom of a point is always its first coordinate.
12. Find the abscisefrom of the point of intersection of the two lines.
13. The abscisefrom of the point where the curve changes direction is called the point of inflection.
14. The abscisefrom of the point where the tangent line is parallel to the y-axis is undefined.
15. The abscisefrom of the point of intersection with the y-axis is always equal to the constant term of the function.
16. Find the abscisefrom of the point furthest to the left on the curve.
17. The abscisefrom of the point of intersection of the function with the y-axis is always zero.
18. The abscisefrom of the point where the function is equal to zero is called the root.
19. The abscisefrom of the vertex of a hyperbola is always zero.
20. The abscisefrom of the point where two curves intersect is called the abscissa of intersection.
21. The abscisefrom of the midpoint of two points can be found using the average of their abscissas.
22. The abscisefrom of the point where the line intersects the x-axis is called the x-intercept.
23. The abscisefrom of the point where the line intersects the y-axis is called the y-intercept.
24. A function is said to be even if it is unchanged when the abscisefrom value is negated.
25. A function is said to be odd if it changes sign when the abscisefrom value is negated.
26. The abscisefrom of the point where the curve reaches its maximum value is called the x-coordinate of the maximum.
27. The abscisefrom of the point where the curve reaches its minimum value is called the x-coordinate of the minimum.
28. The abscisefrom of the critical points of a function can be found by setting the derivative equal to zero.
29. The abscisefrom of the point where the curve is vertical is called the vertical asymptote.
30. The abscisefrom of the point where the curve changes concavity is called the point of inflection.
Common Phases
1. To calculate the abscise from the given curve;
2. The abscise can be determined by knowing the corresponding ordinate;
3. Abscise values can be plotted on x-axis for a graphical representation;
4. You can determine the slope of a curve using abscise values;
5. The abscise value at a specific point can be calculated using calculus;
6. Abscise values are essential for finding the equation of a line;
7. Changes in abscise values can affect the slope of a curve.