Calculus BC Crossword

Which asymptote can you find by making the numerator equal to zero
If a series approaches a definite limit then it__________
Avalue that a function approaches as an input approaches some value
Approximation of the area of a function using rectangles under the curve
Which asymptote can you find by making the denominator equal to zero
Take the ________ to find the area under a function
A form of integration using the chain rule in reverse
A function that is continuous is also ___________
When a function is not continuous it has _____________
Take the ________ to find the slope of the position function
If f(c) is defined, the limit for f(x) as x approaches c exists, and the limit and function are equal at c then f is ________
The derivative of the first derivative
The first derivative mainly determines ________ of the position function
A point of _________ happens at the point where the function changes concavity.
There is a ________ at the point where ƒ' changes from positive to negative
If f is continuous on [a,b] and differentiable on (a,b) and if f(a)=f(b) then there is at least one number c on (a,b) such that f”(c)= (f(b)-f(a))/(b-a). Which theorem?
The second derivative mainly determines ________ of the position function
If f’(c)=0 or f’ is undefined at c then c is a ___________
If s(t) is position function then s’(t) determines _____________
The method used to determine the volume of a function with a hole rotated around
This test uses integration to determine if the series converges or diverges
A straight line that touches the curve at only one point
Taylor series centered at zero
If s(t) is position function then s’’(t) determines _____________
Rule to differentiate a function composed of a function divided by another function