Derivative test

Results: 107



#Item
71Electronic circuits / Electronic test equipment / Rogowski coil / Analog circuits / Measuring instruments / Digital signal processing / Operational amplifier / Integrator / Passive integrator circuit / Electronic engineering / Electromagnetism / Electronics

Application Note Design of an integrator for the Rogowski coil The Rogowski coil supplies a voltage in proportion to the derivative of the primary current at its terminals.

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Source URL: www.lem.com

Language: English - Date: 2010-04-13 05:19:21
72Functions and mappings / Microeconomics / Demand / Consumer theory / Elasticity / Textbook / Derivative / Logarithm / Function / Mathematics / Mathematical analysis / Economics

MATH 121 MOCK FINAL DEC. 3, 2014 *NOT COMPREHENSIVE* Note: This mock test consists of questions covered in the Math 121 textbook. This test is not comprehensive.

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Source URL: www.usask.ca

Language: English - Date: 2014-12-07 17:38:00
73Differential topology / Differential calculus / Differential geometry / Functions and mappings / Tangent / Derivative / Marginal cost / Trigonometric functions / Mathematical analysis / Mathematics / Geometry

MOCK TEST #2 (2.1 – 3.2) OCT. 7, 2014 Note: This mock test consists of questions covered in sections 2.1 to 3.2 of the Math 121 textbook. This test is not comprehensive. The problems on this test were created by your

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Source URL: www.usask.ca

Language: English - Date: 2014-10-07 19:02:18
74United States housing bubble / Credit default swap / Collateral management / Bond / European Central Bank / Credit risk / Mark-to-market accounting / Derivative / Central bank / Financial economics / Finance / Economics

Wo r k i n g Pa p e r S e r i e S NO[removed]o c t o b e r 2013 Disentangling the Bond-CDS Nexus A Stress Test Model

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Source URL: www.ecb.europa.eu

Language: English - Date: 2013-10-16 04:38:49
75Differential calculus / Mean value theorem / Continuous function / Extreme value theorem / First derivative test / Maxima and minima / Derivative / Fundamental theorem of calculus / Convex function / Mathematical analysis / Mathematics / Calculus

Lecture 9: The mean value theorem Today, we’ll state and prove the mean value theorem and describe other ways in which derivatives of functions give us global information about their behavior. Let f be a real valued fu

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Source URL: math.caltech.edu

Language: English - Date: 2013-10-21 09:46:41
76Integral calculus / Functions and mappings / Logarithms / Integration by parts / Fundamental theorem of calculus / Integral / Natural logarithm / Continuous function / Derivative / Mathematical analysis / Mathematics / Calculus

7 Improper Integrals, Exp, Log, Arcsin, and the Integral Test for Series We have now attained a good level of understanding of integration of nice

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Source URL: www.math.caltech.edu

Language: English - Date: 2010-12-03 02:08:23
77Integral calculus / Functions and mappings / Logarithms / Integration by parts / Fundamental theorem of calculus / Integral / Natural logarithm / Continuous function / Derivative / Mathematical analysis / Mathematics / Calculus

7 Improper Integrals, Exp, Log, Arcsin, and the Integral Test for Series We have now attained a good level of understanding of integration of nice

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Source URL: www.math.caltech.edu

Language: English - Date: 2012-11-23 17:33:41
78Mathematics / Multivariable calculus / Differential calculus / Lagrange multiplier / Maxima and minima / Stationary point / Mutual information / Second partial derivative test / Calculus / Mathematical analysis / Mathematical optimization

3.2: 4. Determine the second-order Taylor formula for f (x, y) = 1/(x2 + y 2 + 1) about (0, [removed]Let f (x, y) = xcos(πy) − ysin(πx). Find the second-order taylor approximation for f at the point (1, [removed]: In th

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Source URL: www.math.caltech.edu

Language: English - Date: 2014-04-18 10:03:47
79Convex analysis / Differential calculus / Convex function / Concave function / First derivative test / Continuous function / Second derivative test / Derivative / Mean value theorem / Mathematical analysis / Mathematics / Calculus

Lecture 20: Convexity and Optimization We say that if f is a once continuously differentiable function on an interval I, and x is a point in the interior of I that x is a critical point of f if f 0 (x) = 0. Critical poin

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Source URL: math.caltech.edu

Language: English - Date: 2013-11-18 10:34:32
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