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The LIMIT DOES NOT EXIST
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Asymptote : A line or curve that the graph of a relation approaches more and more closely the further the graph is followed.
Slope : A number which is used to indicate the steepness of a curve at a particular point.
Second Derivative : You've already solved the first derivative, now solve the ________
Critical Point : A point (x, y) on the graph of a function at which the derivative is either 0 or undefined and it may be a max/min
MVT : Mean Value Theorem
Average Rate Of Change : Slope between 2 points
Derivative : Another name for slope
Maximum : point on f'(x) graph where a zero on the x-axis goes from positive to negative
Integral : Used to find area under curve
U Substitution : Opposite of the chain rule
Limit : The value that a function approaches as the domain variable(s) approach a specific value
IVT : Intermediate Value Theorem
Continuous Function : A function that you can draw without picking up your pencil
Differentiable : when a curve is smooth and contains no discontinuities or cusps.
Related Rates : A class of problems in which rates of change are related by means of differentiation
Tangent Line : a line that just touches the graph of the function at the point in question and is “parallel” to the graph at that point.
Concave Up : A graph or part of a graph which looks like a right-side up bowl
Concave Down : A graph or part of a graph which looks like an upside-down bowl
The LIMIT DOES NOT EXIST
Across:2. | Used to find area under curve | 5. | A class of problems in which rates of change are related by means of differentiation | 7. | A number which is used to indicate the steepness of a curve at a particular point. | 9. | Intermediate Value Theorem | 10. | point on f'(x) graph where a zero on the x-axis goes from positive to negative |
| 13. | Opposite of the chain rule | 16. | A function that you can draw without picking up your pencil | 17. | Slope between 2 points | 18. | You've already solved the first derivative, now solve the ________ |
| | Down:1. | when a curve is smooth and contains no discontinuities or cusps. | 3. | a line that just touches the graph of the function at the point in question and is “parallel” to the graph at that point. | 4. | A point (x, y) on the graph of a function at which the derivative is either 0 or undefined and it may be a max/min | 6. | Another name for slope | 8. | The value that a function approaches as the domain variable(s) approach a specific value |
| 11. | Mean Value Theorem | 12. | A line or curve that the graph of a relation approaches more and more closely the further the graph is followed. | 14. | A graph or part of a graph which looks like an upside-down bowl | 15. | A graph or part of a graph which looks like a right-side up bowl |
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© 2016
PuzzleFast.com, Noncommercial Use Only
The LIMIT DOES NOT EXIST
Across:2. | Used to find area under curve | 5. | A class of problems in which rates of change are related by means of differentiation | 7. | A number which is used to indicate the steepness of a curve at a particular point. | 9. | Intermediate Value Theorem | 10. | point on f'(x) graph where a zero on the x-axis goes from positive to negative |
| 13. | Opposite of the chain rule | 16. | A function that you can draw without picking up your pencil | 17. | Slope between 2 points | 18. | You've already solved the first derivative, now solve the ________ |
| | Down:1. | when a curve is smooth and contains no discontinuities or cusps. | 3. | a line that just touches the graph of the function at the point in question and is “parallel” to the graph at that point. | 4. | A point (x, y) on the graph of a function at which the derivative is either 0 or undefined and it may be a max/min | 6. | Another name for slope | 8. | The value that a function approaches as the domain variable(s) approach a specific value |
| 11. | Mean Value Theorem | 12. | A line or curve that the graph of a relation approaches more and more closely the further the graph is followed. | 14. | A graph or part of a graph which looks like an upside-down bowl | 15. | A graph or part of a graph which looks like a right-side up bowl |
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© 2016
PuzzleFast.com, Noncommercial Use Only