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Test your basic knowledge |
AP Calculus Vocab
Start Test
Study First
Subjects
:
math
,
ap
,
calculus
Instructions:
Answer 50 questions in 15 minutes.
If you are not ready to take this test, you can
study here
.
Match each statement with the correct term.
Don't refresh. All questions and answers are randomly picked and ordered every time you load a test.
This is a study tool. The 3 wrong answers for each question are randomly chosen from answers to other questions. So, you might find at times the answers obvious, but you will see it re-enforces your understanding as you take the test each time.
1. Having an increasing derivative as the independent variable increases - having a positive second derivative
cotangent function
indefinite integral
average rate of change
concave up
2. For all x in [a -b] - f'(x)<0
tangent line
continuous function
exponential function
decreasing on an interval
3. The expression for the evaluation of the indefinite integral of a positive function between two limits of integration
critical point
definite integral
y-intercept
approximation
4. A method of obtaining the derivative of a composite function
chain rule
tangent line
continuous function
x-intercept
5. An indefinite integral. an arbitrary constant '+c' is included
antiderivative
arccosine function
sine function
indefinite integral
6. Any ordered pair (x -y) where f'(x)=0 or is undefined
critical point
prime notation
sine function
concave down
7. The number which - when raised to the power of a given logarithm - produces a given number
local linearization
base (exponential and logarithmic)
left-hand sum
position function
8. If a function has a well-defined derivative for each element of the domain
region (in a plane)
differentiability
exponential function
continuous function
9. The limit of f as x approaches c from the right
middle sum
right-hand limit
antiderivative
solid of revolution
10. Zero of a function; a solution of the equation f(x)=0 is a zero of the function f or a root of the equation or an x-intercept of the graph
optimization
root of an equation
increasing on an interval
right-hand sum
11. The trigonometric function that is equal in a right-handed triangle to the ratio of the side opposite the given angle to the hypotenuse
linear approximation
sine function
cosine function
critical point
12. To the graph of a function y=f(x) at a point x=a where exists the line through (a -f(a)) with slope f'(a)
dy/dx (Leibniz notation)
tangent line
relative maximum
origin
13. The x-coordinate of the point where a curve intersects the x-axis
sine function
arccosine function
x-intercept
continuity on an interval
14. Having a decreasing derivative as the independent variable increases; having a negative second derivative
concave down
instantaneous rate of change
continuity on an interval
x-intercept
15. The set of all values that can be assumed by the independent variable of a function
inflection point
minimum
cross-sectional area
domain
16. If y=f(x) - then both y' and f'(x) denote the derivative of the function with respect to x
differentiability
linear function
rate of change
prime notation
17. The local and global maximums and minumums of a function
slope
linear function
extrenum
continuity on an interval
18. A function has a relative minimum if the derivative changes signs from negative to zero to positive
x-intercept
relative minimum
integrable function
first derivative test
19. A function that can be expressed in the form f(x)=mx+b
extrenum
right-hand sum
concave up
linear function
20. Approximating the value of a function by using the equation of the tangent line at a point close to the desired point
base (exponential and logarithmic)
linear approximation
tangent function
dy/dx (Leibniz notation)
21. A rectangular sum of the area under a curve where the domain is divided into sub-intervals and the height of each rectangle is the function value at the left-most point of the sub-interval
critical value
left-hand sum
rate of change
root of an equation
22. In periodic functions - the height of the function at the maximum to the middle line
amplitude
dy/dx (Leibniz notation)
limit of integration
integration by substitution
23. A multiplicative factor in some term of an expression (or of a series); it is usually a number - but in any case does not involve any variables of the expression
odd function
relative minimum
antidifferentiation
coefficient
24. In an application - maximizing or minimizing some aspect of the system being modeled
chain rule
optimization
trapezoidal rule
tangent function
25. A line through two points on the curve
right-hand sum
limit of integration
absolute minimum
secant line
26. The point (0 -0) in the Cartesian coordinate plane
axis of symmetry
indefinite integral
closed interval [a -b]
origin
27. A function has a relative maximum if the derivative changes signs from positive to zero to negative
relative maximum
antiderivative
minimum
local extrema
28. The process of finding the derivative of a function
differentiation
speed
arcsine function
increasing on an interval
29. The rate of change of position with respect to time
arcsine function
right-hand sum
indefinite integral
velocity
30. The rate of change of the position function occuring as a limit as a time interval approaches zero; the derivative of the position function
instantaneous velocity
odd function
secant line
tangent line
31. A function that is continuous at every point on the interval
integration by substitution
second derivative
continuity on an interval
secant line
32. A plane geometric configuration formed by cutting a given figure with a plane which is at right angles to an axis of the figure
cross-sectional area
middle sum
optimization
average rate of change
33. The absolute value or magnitude of velocity
average rate of change
speed
natural logarithm
minimum
34. f(-x)= -f(x)
speed
decreasing on an interval
odd function
relative minimum
35. A=x=b
optimization
closed interval [a -b]
radius of a circle
left-hand sum
36. Any function closely related to the exponential function - and in particular y=a^x - for any a
tangent function
integrable function
exponential function
relative maximum
37. The solid figure generated by revolving a plane region around a line
differentiability
solid of revolution
right-hand sum
y-intercept
38. A number which serves as an estimate of a desired number
approximation
arccosine function
region (in a plane)
related rates
39. The process by which an antiderivative is calculated
integration
instantaneous velocity
antiderivative
optimization
40. The inverse of the sine function
increasing on an interval
continuous function
arcsine function
linear approximation
41. The horizontal axis of the Cartesian coordinate system
approximation
x-axis
constant function
antiderivative
42. An integral without any specified limits - whose solution includes an undetermined constant C; antiderivative
indefinite integral
integrand
continuity on an interval
cross-sectional area
43. A point of value of the independent variable at which the value of a fuunction is not equal to its limit as the value of the independent variable approaches that point - or where it is not defined
closed interval [a -b]
x-intercept
discontinuity
related rates
44. A function f that gives the position f(t) of a body on a coordinate axis at time t
origin
position function
cross-sectional area
local extrema
45. The vertical axis of the Cartesian coordinate system
continuity at a point
y-axis
integration by substitution
integrable function
46. For all x in [a -b] - f'(x)>0
constant function
linear approximation
exponential function
increasing on an interval
47. Slope between two points on a function
average rate of change
second derivative test
constant function
relative minimum
48. Zooming in at a point on the graph of a function until the function approaches the tangent line at that point
critical value
axis of rotation
local linearization
differentiability
49. An equation involving two or more variables that are differentiable functions of time can be used to find an equation that relates the corresponding rates
y-intercept
related rates
coefficient
approximation
50. The smallest y-value that a function achieves. occurs either at a local maximum or an endpoint
decreasing on an interval
secant line
tangent line
absolute minimum
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