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Basic Calculus Concepts - Statistics
General Stats
- This quiz has been taken 837 times
- The average score is 7 of 19
Answer Stats
| Description | Answer | % Correct |
|---|---|---|
| Describes the (tangent) slope of the original graph | Derivative | 78%
|
| Limit (as x approaches 0) of [1-Cos(x)] / (x) | 0 | 70%
|
| Limit (as x approaches 0) of [Sin(x)] / (x) | 1 | 68%
|
| Derivative of Sine | Cosine | 61%
|
| Derivative of the Answer Above | Sine | 60%
|
| Finding the area under the curve of an expression | Integral | 59%
|
| Describes a value that the graph either converges or diverges to. | Limit | 56%
|
| Derivative of the Answer Above | Negative Sine | 52%
|
| Derivative of the Answer Above | Negative Cosine | 51%
|
| If a function is continuous on a closed interval [a,b], and "k" is any number between f(a) and f(b), there is at least one number "c" in [a,b] such that f(c) = k | Intermediate Value Theorem | 25%
|
| Graph Discontinuity where the function exists but the limit does not exist. | Jump | 25%
|
| If you have a function f, and two numbers "a" and "b" produce the same numerical output "k", then there has to be at least one relative minimum or maximum between "a" and "b" | Mean Value Theorem | 24%
|
| Graph Discontinuity where neither the function or the limit exist. | Infinite | 16%
|
| Graph Discontinuity where the limit exists but the function does not exist. | Removable | 16%
|
| "0/0" | Indeterminate Form | 15%
|
| Graph Differentiability (x^2/3) | Cusp | 10%
|
| Graph Differentiability (|x|) | Corner | 8%
|
| Graph Differentiability (x^1/3) | Vertical Tangent | 4%
|
| Δy / Δx | Secant Slope | 2%
|
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