AP Calculus AB

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Across
  1. 1. A function that has no gaps, holes or discontinuities. A function that has a completely connected graph.
  2. 3. Area of math that specializes in derivatives and integrals. Is split up into AB and BC.
  3. 6. A method used to find the volume of a solid. It is similar to the disk method but uses a different equation.
  4. 7. The set of y-values for which a function is defined. The opposite of domain.
  5. 11. A type of differentiation. Used to find the derivative of an implicitly defined function.
  6. 13. A type of limit where there is a break and the limit does not exist. Limit only exists from the left or right side.
  7. 14. A method of integration that involves using the chain rule in reverse. One type is using u as a substitute.
  8. 15. The set of x-values for which a function is defined. The opposite of range.
  9. 18. A straight line that touches the function at only one point. It has the same slope as the function at the intersecting point.
  10. 19. A vector quantity that measures displacement over the change in time. It is also known as speed.
  11. 20. A method of finding the derivative of a function within another function. The formula used includes taking the derivative of the function inside the overall function.
Down
  1. 2. The process of finding an integral. One of the most common processes used in Calculus.
  2. 4. A circle used in calculus that has a radius of 1 radian. Is used to find sin, cos and tan of coordinates.
  3. 5. A formula used when finding the derivative of a fuction that involves multiplication. Formula used is f(x)g'(x)+g(x)f'(x)
  4. 8. The values where f is either a maximum or a minimum. Is found using the Extreme Value Theorem.
  5. 9. A value that a function approaches and acts as the domain. Written as x approaches a certain value.
  6. 10. A formula used when finding the derivative off a function that involves fractions and division. Formula used is g(x)f'(x)-f(x)g'(x)/(g(x)^2)
  7. 12. A line or curve that a graph approaches but never touches. The line usually approaches infinity or points of discontinuity.
  8. 16. Relates to the rate of change of a function's derivative. Could be upwards or downwards.
  9. 17. The points where the function is 0 or undefined. Points where the slope is 0.