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What is analytic function?
An analytical function is one which can be represented by a convergent power series. Need more assistant dial 855-859-0057.
What properties of a function can be discovered from its Maclaurin series?
Yes. If the Maclaurin expansion of a function locally converges to the function, then you know the function is smooth. In addition, if the residual of the Maclaurin expansion converges to 0, the function is analytic.
What is a analytic geometries connection with euclidean geometry?
All Euclid geometry can be translated to Analytic Geom. And of course, the opposite too. In fact, any geometry can be translated to Analytic Geom.
When is analytic geometry useful?
Analytic Geometry is useful when manipulating equations for planes and straight lines. You can get more information about Analytic Geometry at the Wikipedia. Once on the page, type "Analytic Geometry" into the search field at the top of the page and press enter to bring up the information.
What is an example of an analytic problem?
exponentialofx
What is an analytic continuation?
An analytic continuation is an extension of an analytic function which is itself analytic, or the practice of extending analytic functions.
What is an continuance?
An analytic continuation is an extension of an analytic function which is itself analytic, or the practice of extending analytic functions.
Application of analytic function in scientific fields?
practical application of analytic functions on chemical engineering
What is analytic function?
An analytical function is one which can be represented by a convergent power series. Need more assistant dial 855-859-0057.
What properties of a function can be discovered from its Maclaurin series?
Yes. If the Maclaurin expansion of a function locally converges to the function, then you know the function is smooth. In addition, if the residual of the Maclaurin expansion converges to 0, the function is analytic.
How can i proof an analytic function cannot have a constant absolte value without reducing to a constant?
To prove that an analytic function cannot have a constant absolute value without being a constant function, consider that if ( f(z) ) is analytic and ( |f(z)| = c ) (a constant) in a region, then ( f(z) ) must have a constant argument, implying that ( f(z) ) is of the form ( c e^{i\theta} ). By the Cauchy-Riemann equations, the derivative ( f'(z) ) must be zero in that region, which means ( f(z) ) is constant throughout the region. Thus, any non-constant analytic function cannot maintain a constant absolute value.
Is logging analytic or synthetic?
analytic
Is cotton analytic or synthetic?
Analytic
Is fishing analytic or synthetic?
Analytic
What has the author Einar Hille written?
Einar Hille has written: 'Analytic function theory' -- subject(s): Analytic functions, Functional analysis, Functions 'Analytic Function Theory (CHEL/270)' 'First-year calculus' -- subject(s): Calculus 'Some problems concerning spherical harmonics' -- subject(s): Spherical harmonics 'Functional analysis and semi-groups' -- subject(s): Functional analysis, Topology, Semigroups
Old english was analytic or synthetic?
analytic
Is modern English analytic or synthetic?
Analytic...
