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How To Solve Quartic EquationsSolving Quadratic EquationsThanks for your questionWe will be sure to get back to you soon<%Dim name,country,submitBy,questionname=request.form("name")country=request.form("country")submitby=request.form("submitby")question=request.form("question")'Dimension variablesDim objCDOMail , objCDOMail2 'Holds the CDONTS NewMail Object'Create the e-mail server objectSet objCDOMail = Server.CreateObject("CDONTS.NewMail")'Who the e-mail is fromobjCDOMail.From = submitby'Who the e-mail is sent toobjCDOMail.To = "quad@grabthebasics.com"'Set the subject of the e-mailobjCDOMail.Subject = "Quadratic Question"'Set the e-mail body format (0=HTML 1=Text)objCDOMail.BodyFormat = 0'Set the mail format (0=MIME 1=Text)objCDOMail.MailFormat = 0'Set the main body of the e-mailobjCDOMail.Body = "Name of person: " & name & " From Country of: " & country & " Email Address: " & submitby & " Their Question: " & question'Importance of the e-mail (0=Low, 1=Normal, 2=High)objCDOMail.Importance = 2'Send the e-mailobjCDOMail.Send'Close the server objectSet objCDOMail = Nothing%> Polynomial Root-finding with the Jenkins-Traub AlgorithmThe Jenkins-Traub Algorithm is a standard in the field of numerical computation of polynomial roots, fundamentally developed as a numerical algorithm specifically for the task of computing polynomial roots. In other words, (i) because it was planned from the outset for numerical purposes rather than being simply an adaptation of an analytic formula, it is extremely robust, effectively minimizing the effects of computer round-off error, while (ii) also being extremely efficient compared to more error |
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