| Explanation | Topic |
|---|
| When the second derivative changes from positive to negative or from negative to positive, then the function has a _____ __ _________ | |
| If the left-sided limit does not match the right-sided limit, then the function is __________ at this point | |
| Trying to find the maximum possible area of a rectangle is an example of ___________ | |
| What you can find by taking the limit of the function as x approaches infinity | |
| When the denominator of a rational function approaches zero, the graph has a _________ _____________ | |
| d/dx (sec(x))= _________ | |
| The ____________ _______ __ ____________ shows that the indefinite integral of a derivative is the function | |
| There are _____ conditions that a point must meet for it to be continuous | |
| The sign of the second derivative indicates the original function's ________ | |
| To differentiate an equation in which the variables are not explicitly defined | |
| | Explanation | Topic |
|---|
| A ______ is a three-dimensional volume element of a solid of revolution, with a hole in the middle | |
| 'Instantaneous rate of change' is another name for the ____________ | |
| The types of extrema are absolute and ________ | |
| The derivative of position is _________ | |
| When the first derivative is positive, then the function is _________ | |
| The derivative of sin(x) | |
| The indefinite integral is different than the definite integral, because the answer includes a __________ | |
| The pneumonic device 'low d high minus high d low, over low squared' refers to _________ rule | |
| The area under a curve can be found using the _________ | |
| One of the most common ways to integrate is by using _ substitution | |
|
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