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{sub-section:description|text=}{sub-section}\\ 

{table:id=|class=servoy sSummery}{colgroup}{column:padding=0px|width=80px}{column}{column}{column}{colgroup}{tr:style=height: 30px;}{th:colspan=2}Method SummarySummery{th}{tr}{tbody}{tr}{td}void{td}{td}[#addPolynomial]\(polynomial)
Adds another polynomial to this polynomial.{td}{tr}{tbody}{tbody}{tr}{td}void{td}{td}[#addTerm]\(coefficient, exponent)
Adds a term to this polynomial.{td}{tr}{tbody}{tbody}{tr}{td}[Number]{td}{td}[#findRoot]\(startValue, error, iterations)
Finds a root of this polynomial using Newton's method, starting from an initial search value, and with a given precision.{td}{tr}{tbody}{tbody}{tr}{td}[Polynomial]{td}{td}[#getDerivative]\()
Returns a polynomial that holds the derivative of this polynomial.{td}{tr}{tbody}{tbody}{tr}{td}[Number]{td}{td}[#getDerivativeValue]\(x)
Returns the value of the derivative of this polynomial in a certain point.{td}{tr}{tbody}{tbody}{tr}{td}[Number]{td}{td}[#getValue]\(x)
Returns the value of this polynomial in a certain point.{td}{tr}{tbody}{tbody}{tr}{td}void{td}{td}[#multiplyByPolynomial]\(polynomial)
Multiplies this polynomial with another polynomial.{td}{tr}{tbody}{tbody}{tr}{td}void{td}{td}[#multiplyByTerm]\(coefficient, exponent)
Multiples this polynomial with a term.{td}{tr}{tbody}{tbody}{tr}{td}void{td}{td}[#setToZero]\()
Sets this polynomial to zero.{td}{tr}{tbody}{table}\\ 

{table:id=function|class=servoy sDetail}{colgroup}{column:padding=0px|width=100%}{column}{colgroup}{tr:style=height: 30px;}{th:colspan=1}Method Details{th}{tr}{tbody:id=F31B0860-A9B0-4A3B-8BE1-08E76380C5FD=addPolynomial|class=node}{tr:id=name}{td}h6.addPolynomial{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}void{span}{span:id=iets|style=float: left; font-weight: bold;}addPolynomial{span}{span:id=iets|style=float: left;}\(polynomial){span}{td}{tr}{tr:id=des}{td}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FDaddPolynomial_des|text=|trigger=button}{sub-section}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FDaddPolynomial_des|trigger=none|class=sIndent}Adds another polynomial to this polynomial.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=prssnc}{td}*ParametersSince*\\{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_prsaddPolynomial_snc|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_prsaddPolynomial_snc|trigger=none}polynomial
|class=sIndent} Replace with version info{sub-section}{divtd}{tdtr}{trbuilder-show}{tr:id=retprs}{td}*ReturnsParameters*\\{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_retaddPolynomial_prs|text=|trigger=button}{sub-section}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_retaddPolynomial_prs|trigger=none|class=sIndent}voidpolynomial
{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=seeret}{td}*Also seeReturns*\\{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_seeaddPolynomial_ret|text=|trigger=button}{sub-section}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_seeaddPolynomial_ret|trigger=none|class=sIndent|trigger=none}void{sub-section}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=linksee}{td}*ExternalAlso linkssee*\\{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FDaddPolynomial_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_link|class=sIndentaddPolynomial_see|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=samlink}{td}*SampleExternal links*\\{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_samaddPolynomial_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:F31B0860-A9B0-4A3B-8BE1-08E76380C5FD_sam|class=sIndentaddPolynomial_link|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:addPolynomial_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:addPolynomial_sam|trigger=none}{code:language=javascript}
// (x+1) + 2*(x+1)*x + 3*(x+1)*x^2 + 4*(x+1)*x^3
var eq = plugins.amortization.newPolynomial();
for (var i = 0; i < 4; i++)
{
	var base = plugins.amortization.newPolynomial();
	base.addTerm(1, 1);
	base.addTerm(1, 0);
	base.multiplyByTerm(1, i);
	base.multiplyByTerm(i + 1, 0);
	eq.addPolynomial(base);
}
application.output(eq.getValue(2));
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=25F71A64-8331-4A37-9ACD-C9C5BB9FF49B=addTerm|class=node}{tr:id=name}{td}h6.addTerm{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}void{span}{span:id=iets|style=float: left; font-weight: bold;}addTerm{span}{span:id=iets|style=float: left;}\(coefficient, exponent){span}{td}{tr}{tr:id=des}{td}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_des|addTerm_des|text=|trigger=button}{sub-section}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49BaddTerm_des|trigger=none|class=sIndent}Adds a term to this polynomial.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=prssnc}{td}*ParametersSince*\\{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_prsaddTerm_snc|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_prsaddTerm_snc|trigger=none}coefficient
exponent
|class=sIndent} Replace with version info{sub-section}{divtd}{tdtr}{trbuilder-show}{tr:id=retprs}{td}*ReturnsParameters*\\{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_ret|textaddTerm_prs|text=|trigger=button}{sub-section}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_retaddTerm_prs|trigger=none|class=sIndent}voidcoefficient
exponent
{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=seeret}{td}*Also seeReturns*\\{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_seeaddTerm_ret|text=|trigger=button}{sub-section}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_seeaddTerm_ret|trigger=none|class=sIndent|trigger=none}void{sub-section}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=linksee}{td}*ExternalAlso linkssee*\\{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49BaddTerm_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_link|class=sIndentaddTerm_see|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=samlink}{td}*SampleExternal links*\\{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_samaddTerm_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:25F71A64-8331-4A37-9ACD-C9C5BB9FF49B_sam|class=sIndentaddTerm_link|trigger=none}{sub-section}{div}{code:language=javascript}
// Model thetd}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:addTerm_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:addTerm_sam|trigger=none}{code:language=javascript}
// Model the quadratic equation -x^2 + 4x + 0.6 = 0
var eq = plugins.amortization.newPolynomial();
eq.addTerm(-1, 2);
eq.addTerm(4, 1);
eq.addTerm(0.6, 0);
// Find the roots of the equation.
r1 = eq.findRoot(100, 1E-5, 1000);
r2 = eq.findRoot(-100, 1E-5, 1000);
application.output("eq(" + r1 + ")=" + eq.getValue(r1));
application.output("eq(" + r2 + ")=" + eq.getValue(r2));
// Find the minimum/maximum point by zeroing the first derivative.
var deriv = eq.getDerivative();
rd = deriv.findRoot(0, 1E-5, 1000);
application.output("Min/max point: " + rd);
application.output("Min/max value: " + eq.getValue(rd));
if (deriv.getDerivativeValue(rd) < 0) application.output("Max point.");
else application.output("Min point.");
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=21A6C173-6E3B-4AB9-A1E7-862DE7C8534B=findRoot|class=node}{tr:id=name}{td}h6.findRoot{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}[Number]{span}{span:id=iets|style=float: left; font-weight: bold;}findRoot{span}{span:id=iets|style=float: left;}\(startValue, error, iterations){span}{td}{tr}{tr:id=des}{td}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534BfindRoot_des|text=|trigger=button}{sub-section}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534BfindRoot_des|trigger=none|class=sIndent}Finds a root of this polynomial using Newton's method, starting from an initial search value, and with a given precision.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=prssnc}{td}*ParametersSince*\\{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_prsfindRoot_snc|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_prsfindRoot_snc|trigger=none}startValue
error
iterations
|class=sIndent} Replace with version info{sub-section}{divtd}{tdtr}{trbuilder-show}{tr:id=retprs}{td}*ReturnsParameters*\\{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_ret|textfindRoot_prs|text=|trigger=button}{sub-section}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_retfindRoot_prs|trigger=none|class=sIndent}[Number]startValue
error
iterations
{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=seeret}{td}*Also seeReturns*\\{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_seefindRoot_ret|text=|trigger=button}{sub-section}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_seefindRoot_ret|trigger=none|class=sIndent|trigger=none}}[Number]{sub-section}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=linksee}{td}*ExternalAlso linkssee*\\{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_seefindRoot_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_link|class=sIndentfindRoot_see|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=samlink}{td}*SampleExternal links*\\{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_samfindRoot_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:21A6C173-6E3B-4AB9-A1E7-862DE7C8534B_sam|class=sIndentfindRoot_link|trigger=none}{code:language=javascript}
sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:findRoot_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:findRoot_sam|trigger=none}{code:language=javascript}
// Model the quadratic equation -x^2 + 4x + 0.6 = 0
var eq = plugins.amortization.newPolynomial();
eq.addTerm(-1, 2);
eq.addTerm(4, 1);
eq.addTerm(0.6, 0);
// Find the roots of the equation.
r1 = eq.findRoot(100, 1E-5, 1000);
r2 = eq.findRoot(-100, 1E-5, 1000);
application.output("eq(" + r1 + ")=" + eq.getValue(r1));
application.output("eq(" + r2 + ")=" + eq.getValue(r2));
// Find the minimum/maximum point by zeroing the first derivative.
var deriv = eq.getDerivative();
rd = deriv.findRoot(0, 1E-5, 1000);
application.output("Min/max point: " + rd);
application.output("Min/max value: " + eq.getValue(rd));
if (deriv.getDerivativeValue(rd) < 0) application.output("Max point.");
else application.output("Min point.");
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=A6B4A0AD-2968-4655-A7E5-C2B30910B276=getDerivative|class=node}{tr:id=name}{td}h6.getDerivative{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}[Polynomial]{span}{span:id=iets|style=float: left; font-weight: bold;}getDerivative{span}{span:id=iets|style=float: left;}\(){span}{td}{tr}{tr:id=des}{td}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_getDerivative_des|text=|trigger=button}{sub-section}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276getDerivative_des|trigger=none|class=sIndent}Returns a polynomial that holds the derivative of this polynomial.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=prssnc}{td}*ParametersSince*\\{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_prsgetDerivative_snc|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_prsgetDerivative_snc|trigger=none|class=sIndent} Replace with version info{sub-section}{divtd}{tdtr}{trbuilder-show}{builder-show:permission=edit}{tr:id=retprs}{td}*ReturnsParameters*\\{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_retgetDerivative_prs|text=|trigger=button}{sub-section}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_retgetDerivative_prs|trigger=none|class=sIndent}[Polynomial]{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=seeret}{td}*Also seeReturns*\\{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_seegetDerivative_ret|text=|trigger=button}{sub-section}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_seegetDerivative_ret|trigger=none|class=sIndent|trigger=none}}[Polynomial]{sub-section}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=linksee}{td}*ExternalAlso linkssee*\\{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276getDerivative_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_link|class=sIndentgetDerivative_see|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=samlink}{td}*SampleExternal links*\\{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_samgetDerivative_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:A6B4A0AD-2968-4655-A7E5-C2B30910B276_sam|class=sIndentgetDerivative_link|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{codetr:language=javascript}
// Model id=sam}{td}*Sample*\\{sub-section:getDerivative_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:getDerivative_sam|trigger=none}{code:language=javascript}
// Model the quadratic equation -x^2 + 4x + 0.6 = 0
var eq = plugins.amortization.newPolynomial();
eq.addTerm(-1, 2);
eq.addTerm(4, 1);
eq.addTerm(0.6, 0);
// Find the roots of the equation.
r1 = eq.findRoot(100, 1E-5, 1000);
r2 = eq.findRoot(-100, 1E-5, 1000);
application.output("eq(" + r1 + ")=" + eq.getValue(r1));
application.output("eq(" + r2 + ")=" + eq.getValue(r2));
// Find the minimum/maximum point by zeroing the first derivative.
var deriv = eq.getDerivative();
rd = deriv.findRoot(0, 1E-5, 1000);
application.output("Min/max point: " + rd);
application.output("Min/max value: " + eq.getValue(rd));
if (deriv.getDerivativeValue(rd) < 0) application.output("Max point.");
else application.output("Min point.");
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=7B55C706-1BCD-4384-9B23-52ADF18052DE=getDerivativeValue|class=node}{tr:id=name}{td}h6.getDerivativeValue{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}[Number]{span}{span:id=iets|style=float: left; font-weight: bold;}getDerivativeValue{span}{span:id=iets|style=float: left;}\(x){span}{td}{tr}{tr:id=des}{td}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DEgetDerivativeValue_des|text=|trigger=button}{sub-section}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DEgetDerivativeValue_des|trigger=none|class=sIndent}Returns the value of the derivative of this polynomial in a certain point.{sub-section}{td}{tr}{trbuilder-show:permission=edit}{tr:id=prssnc}{td}*ParametersSince*\\{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_prsgetDerivativeValue_snc|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_prsgetDerivativeValue_snc|trigger=none}x
|class=sIndent} Replace with version info{sub-section}{divtd}{tdtr}{trbuilder-show}{tr:id=retprs}{td}*ReturnsParameters*\\{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_retgetDerivativeValue_prs|text=|trigger=button}{sub-section}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_retgetDerivativeValue_prs|trigger=none|class=sIndent}[Number]x
{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=seeret}{td}*Also seeReturns*\\{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_seegetDerivativeValue_ret|text=|trigger=button}{sub-section}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_seegetDerivativeValue_ret|trigger=none|class=sIndent|trigger=none}}[Number]{sub-section}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=linksee}{td}*ExternalAlso linkssee*\\{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DEgetDerivativeValue_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_link|class=sIndentgetDerivativeValue_see|trigger=none}{sub-section}{tddiv}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=samlink}{td}*SampleExternal links*\\{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_samgetDerivativeValue_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:7B55C706-1BCD-4384-9B23-52ADF18052DE_sam|class=sIndent|trigger=none}{codegetDerivativeValue_link|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:getDerivativeValue_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:getDerivativeValue_sam|trigger=none}{code:language=javascript}
// Model the quadratic equation -x^2 + 4x + 0.6 = 0
var eq = plugins.amortization.newPolynomial();
eq.addTerm(-1, 2);
eq.addTerm(4, 1);
eq.addTerm(0.6, 0);
// Find the roots of the equation.
r1 = eq.findRoot(100, 1E-5, 1000);
r2 = eq.findRoot(-100, 1E-5, 1000);
application.output("eq(" + r1 + ")=" + eq.getValue(r1));
application.output("eq(" + r2 + ")=" + eq.getValue(r2));
// Find the minimum/maximum point by zeroing the first derivative.
var deriv = eq.getDerivative();
rd = deriv.findRoot(0, 1E-5, 1000);
application.output("Min/max point: " + rd);
application.output("Min/max value: " + eq.getValue(rd));
if (deriv.getDerivativeValue(rd) < 0) application.output("Max point.");
else application.output("Min point.");
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=294D7B65-EB32-4936-BEA6-21216F071516getValue|class=node}{tr:id=name}{td}h6.getValue{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}[Number]{span}{span:id=iets|style=float: left; font-weight: bold;}getValue{span}{span:id=iets|style=float: left;}\(x){span}{td}{tr}{tr:id=des}{td}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_des|text=|trigger=button}{sub-section}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516_desgetValue_des|trigger=none|class=sIndent}Returns the value of this polynomial in a certain point.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=snc}{td}*Since*\\{sub-section:getValue_snc|text=|trigger=button}{sub-section}{sub-section:getValue_snc|trigger=none|class=sIndent}Returns theReplace valuewith of this polynomial in a certain point.version info{sub-section}{td}{tr}{builder-show}{tr:id=prs}{td}*Parameters*\\{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_prs|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_prs|trigger=none|class=sIndent}x
{sub-section}{div}{td}{tr}{tr:id=ret}{td}*Returns*\\{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_ret|text=|trigger=button}{sub-section}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_ret|trigger=none|class=sIndent}[Number]{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=see}{td}*Also see*\\{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_see|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=link}{td}*External links*\\{sub-section:294D7B65-EB32-4936-BEA6-21216F071516_seegetValue_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_link|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:294D7B65-EB32-4936-BEA6-21216F071516getValue_sam|class=sIndent|trigger=none}{code:language=javascript}
// Model the quadratic equation -x^2 + 4x + 0.6 = 0
var eq = plugins.amortization.newPolynomial();
eq.addTerm(-1, 2);
eq.addTerm(4, 1);
eq.addTerm(0.6, 0);
// Find the roots of the equation.
r1 = eq.findRoot(100, 1E-5, 1000);
r2 = eq.findRoot(-100, 1E-5, 1000);
application.output("eq(" + r1 + ")=" + eq.getValue(r1));
application.output("eq(" + r2 + ")=" + eq.getValue(r2));
// Find the minimum/maximum point by zeroing the first derivative.
var deriv = eq.getDerivative();
rd = deriv.findRoot(0, 1E-5, 1000);
application.output("Min/max point: " + rd);
application.output("Min/max value: " + eq.getValue(rd));
if (deriv.getDerivativeValue(rd) < 0) application.output("Max point.");
else application.output("Min point.");
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=BC963906-A531-4B5D-B549-0B3C1F3A1E85=multiplyByPolynomial|class=node}{tr:id=name}{td}h6.multiplyByPolynomial{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}void{span}{span:id=iets|style=float: left; font-weight: bold;}multiplyByPolynomial{span}{span:id=iets|style=float: left;}\(polynomial){span}{td}{tr}{tr:id=des}{td}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85_desmultiplyByPolynomial_des|text=|trigger=button}{sub-section}{sub-section:multiplyByPolynomial_des|trigger=none|class=sIndent}Multiplies this polynomial with another polynomial.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=snc}{td}*Since*\\{sub-section:multiplyByPolynomial_snc|text=|trigger=button}{sub-section}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85_desmultiplyByPolynomial_snc|trigger=none|class=sIndent}Multiplies this polynomialReplace with anotherversion polynomial.info{sub-section}{td}{tr}{builder-show}{tr:id=prs}{td}*Parameters*\\{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_prs|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_prs|trigger=none|class=sIndent}polynomial
{sub-section}{div}{td}{tr}{tr:id=ret}{td}*Returns*\\{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_ret|text=|trigger=button}{sub-section}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_ret|trigger=none|class=sIndent}void{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=see}{td}*Also see*\\{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_see|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=link}{td}*External links*\\{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85_seemultiplyByPolynomial_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_link|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:BC963906-A531-4B5D-B549-0B3C1F3A1E85multiplyByPolynomial_sam|class=sIndent|trigger=none}{code:language=javascript}
// Model the quadratic equation (x+1)*(x+2) = 0
var eq = plugins.amortization.newPolynomial();
eq.addTerm(1, 1);
eq.addTerm(1, 0);
var eq2 = plugins.amortization.newPolynomial();
eq2.addTerm(1, 1);
eq2.addTerm(2, 0);
eq.multiplyByPolynomial(eq2);
// Find the roots of the equation.
r1 = eq.findRoot(100, 1E-5, 1000);
r2 = eq.findRoot(-100, 1E-5, 1000);
application.output("eq(" + r1 + ")=" + eq.getValue(r1));
application.output("eq(" + r2 + ")=" + eq.getValue(r2));
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=6A2A36E6-D894-494D-ABCB-7FF3325B7D77=multiplyByTerm|class=node}{tr:id=name}{td}h6.multiplyByTerm{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}void{span}{span:id=iets|style=float: left; font-weight: bold;}multiplyByTerm{span}{span:id=iets|style=float: left;}\(coefficient, exponent){span}{td}{tr}{tr:id=des}{td}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77_desmultiplyByTerm_des|text=|trigger=button}{sub-section}{sub-section:multiplyByTerm_des|trigger=none|class=sIndent}Multiples this polynomial with a term.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=snc}{td}*Since*\\{sub-section:multiplyByTerm_snc|text=|trigger=button}{sub-section}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77_desmultiplyByTerm_snc|trigger=none|class=sIndent}Multiples this polynomialReplace with aversion term.info{sub-section}{td}{tr}{builder-show}{tr:id=prs}{td}*Parameters*\\{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_prs|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_prs|trigger=none|class=sIndent}coefficient
exponent
{sub-section}{div}{td}{tr}{tr:id=ret}{td}*Returns*\\{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_ret|text=|trigger=button}{sub-section}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_ret|trigger=none|class=sIndent}void{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=see}{td}*Also see*\\{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_see|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=link}{td}*External links*\\{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77_seemultiplyByTerm_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_link|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:6A2A36E6-D894-494D-ABCB-7FF3325B7D77multiplyByTerm_sam|class=sIndent|trigger=none}{code:language=javascript}
// (x+1) + 2*(x+1)*x + 3*(x+1)*x^2 + 4*(x+1)*x^3
var eq = plugins.amortization.newPolynomial();
for (var i = 0; i < 4; i++)
{
	var base = plugins.amortization.newPolynomial();
	base.addTerm(1, 1);
	base.addTerm(1, 0);
	base.multiplyByTerm(1, i);
	base.multiplyByTerm(i + 1, 0);
	eq.addPolynomial(base);
}
application.output(eq.getValue(2));
{code}{sub-sectionsection}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{tbody:id=148AAB01-FCFF-40C9-BD74-877BE5951C2C=setToZero|class=node}{tr:id=name}{td}h6.setToZero{td}{tr}{tr:id=sig}{td}{span:style=float: left; margin-right: 5px;}void{span}{span:id=iets|style=float: left; font-weight: bold;}setToZero{span}{span:id=iets|style=float: left;}\(){span}{td}{tr}{tr:id=des}{td}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2C_dessetToZero_des|text=|trigger=button}{sub-section}{sub-section:setToZero_des|trigger=none|class=sIndent}Sets this polynomial to zero.{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=snc}{td}*Since*\\{sub-section:setToZero_snc|text=|trigger=button}{sub-section}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2C_dessetToZero_snc|trigger=none|class=sIndent}Sets thisReplace polynomialwith toversion zero.info{sub-section}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=prs}{td}*Parameters*\\{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_prs|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_prs|trigger=none|class=sIndent}{sub-section}{div}{td}{tr}{builder-show}{tr:id=ret}{td}*Returns*\\{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_ret|text=|trigger=button}{sub-section}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_ret|trigger=none|class=sIndent}void{sub-section}{td}{tr}{builder-show:permission=edit}{tr:id=see}{td}*Also see*\\{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_see|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_see|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{builder-show:permission=edit}{tr:id=link}{td}*External links*\\{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2C_seesetToZero_link|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_link|class=sIndent|trigger=none}{sub-section}{div}{td}{tr}{builder-show}{tr:id=sam}{td}*Sample*\\{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_sam|text=|trigger=button}{sub-section}{div:class=sIndent}{sub-section:148AAB01-FCFF-40C9-BD74-877BE5951C2CsetToZero_sam|class=sIndent|trigger=none}{code:language=javascript}
var eq = plugins.amortization.newPolynomial();
eq.addTerm(2, 3);
application.output(eq.getValue(1.1));
eq.setToZero();
application.output(eq.getValue(1.1));
{code}{sub-section}{div}{td}{tr}{tr:class=lastDetailRow}{td}{td}{tr}{tbody}{table}