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日期:2025-02-07
In mathematics, the second partial derivative test is a method in multivariable calculus used to determine if a critical point of a function is a local minimum, maximum or saddle point....
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日期:2025-02-01
SEE ALSO: Extremum, Extremum Test, First Derivative Test, Global Maximum, Global Minimum, Hessian, Local Maximum, Local Minimum, Maximum, Minimum, Saddle Point, Second Derivative Test Discriminant REFERENCES: Abramowitz, M. and Stegun, I ......
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日期:2025-02-05
In calculus, the second derivative test is a criterion for determining whether a given critical point of a real function of one variable is a local maximum or a local minimum using the value of the second derivative at the point. The test states: if the f...
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日期:2025-02-06
4 SECOND DERIVATIVE TEST Argument for the Second-derivative Test for a general function. This part won’t be rigorous, only suggestive, but it will give the right idea. We consider a general function w = f(x, y), and assume it has a critical point at (x0,y...
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日期:2025-02-08
By the use of second derivative test, we have to determine the local extrema of the given function under some certain conditions. If for any point x 0 for which f(x 0) = 0 and the second derivative of the function f"(x 0) > 0, then f(x) has a local minimu...
Lecture 10: Second Derivative Test | Video Lectures | Multivariable Calculus | Mathematics | MIT Ope
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日期:2025-02-03
Download this transcript - PDF (English - US) OK, let's start. Thanks. So, today we are going to continue looking at critical points, and we'll learn how to actually decide whether a typical point is a minimum, maximum, or a saddle point. So, that's the m...
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日期:2025-02-06
18.024 SPRING OF 2008 SD. SECOND-DERIVATIVE TEST FOR EXTREMA OF FUNCTIONS OF TWO VARIABLES Proof of the second-derivative test. Our goal is to derive the second-derivative test, which deter-mines the nature of a critical point of a function of ......
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日期:2025-02-01
TAYLOR’S THEOREM 5 @f @x = 2x+ 4y = 0 @f @y = 2y + 4x = 0 which implies x = 2y = 4x, that is, x = y = 0. The matrix of second partial derivatives is 2 4 4 2 so = 4 16 = 12 < 0. So the point is a saddle! Pay attention to this example. It is surprising, ......