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Alfred University
Calculus Initiative - Index |
"Turning Calculus Inside Out and Upside Down"
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• left-hand approximation | ⇒ | |||
• Leibniz notation | ⇒ | |||
• L'Hôpital's Rule | ⇒ | |||
• limit | ||||
at infinity (end behavior) | ⇒ | |||
left-hand | ⇒ |
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limit laws | ⇒ | |||
one-sided | ⇒ |
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right-hand | ⇒ |
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two-sided | ⇒ |
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• limit laws | ⇒ | |||
• linear approximation | ⇒ | |||
• linear function | ⇒ | |||
derivative | ⇒ | |||
equations for lines | ⇒ | |||
Fundamental Theorem for | ⇒ | |||
integral | ⇒ | |||
slope | ⇒ | |||
y-intercept | ⇒ | |||
• local (relative) extrema | ⇒ |
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• logarithmic differentiation | ⇒ | |||
• logarithmic function | ⇒ | |||
base b | ⇒ | |||
derivative | ⇒ | |||
change of base | ⇒ | |||
common logarithm | ⇒ | |||
intercepts | ⇒ | |||
natural logarithm | ⇒ | |||
derivative | ⇒ | |||
properties of logarithms | ⇒ | |||
vertical asymptotes | ⇒ | |||
• Mean Value Theorem | ⇒ | |||
• Mean Value Theorem for Integrals | ⇒ | |||
• midline of cosine and sine | ⇒ | |||
• midpoint approximation | ⇒ | |||
• net (accumulated) change | ⇒ | |||
• net (signed) area | ⇒ | |||
• Newton's Law of Cooling | ⇒ |
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• Newton's Law of Universal Gravitation | ⇒ | |||
• nominal interest rate | ⇒ | |||
• odd function | ⇒ | |||
• optimization problem | ⇒ | |||
• period | ⇒ | |||
• phase | ⇒ | |||
• piecewise function | ⇒ | |||
• point-slope equation | ⇒ | |||
• polynomial function | ⇒ | |||
coefficients | ⇒ | |||
degree | ⇒ | |||
derivative | ⇒ | |||
extreme and saddle points | ⇒ | |||
Fundamental Theorem for | ⇒ | |||
inflection points | ⇒ | |||
integral | ⇒ | |||
intercepts | ⇒ | |||
leading coefficient | ⇒ | |||
leading term | ⇒ | |||
• position function | ⇒ | |||
• power function | ⇒ | |||
derivative (power rule) | ⇒ | |||
• power rule | ||||
for differentiation | ⇒ | |||
for integration | ⇒ |
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• prime notation | ⇒ | |||
• product rule | ⇒ |
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• profit | ⇒ | |||
• propagated error | ⇒ | |||
• properties of exponents | ⇒ | |||
• properties of logarithms | ⇒ | |||
• Pythagorean identity | ⇒ |
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This material is based upon work supported by the National Science Foundation under Grant No. 1140437.
Any opinions, findings and conclusions or recommendations expressed in this material are those of the author and do not necessarily reflect the views of the National Science Foundation. |