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DefiniteIntegral

 Method with 3 overloads

• DefiniteIntegral​(AngouriMath.​Entity,​AngouriMath.​Entity.​Variable,​PeterO.​Numbers.​EDecimal,​PeterO.​Numbers.​EDecimal)

  Summary

  Returns a value of a definite integral of a function. Only works for one-variable functions
  

  Parameter "expr"

  The function to be numerically integrated

  Parameter "x"

  Variable to integrate over

  Parameter "from"

  The real lower bound for integrating

  Parameter "to"

  The real upper bound for integrating

• DefiniteIntegral​(AngouriMath.​Entity,​AngouriMath.​Entity.​Variable,​System.​ValueTuple{PeterO.​Numbers.​EDecimal,​PeterO.​Numbers.​EDecimal},​System.​ValueTuple{PeterO.​Numbers.​EDecimal,​PeterO.​Numbers.​EDecimal},​System.​Int32)

  Summary

  Returns a value of a definite integral of a function. Only works for one-variable functions
  

  Parameter "expr"

  The function to be numerically integrated

  Parameter "x"

  Variable to integrate over

  Parameter "from"

  The complex lower bound for integrating

  Parameter "to"

  The complex upper bound for integrating

  Parameter "stepCount"

  Accuracy (initially, amount of iterations)

• DefiniteIntegral​(AngouriMath.​Entity,​AngouriMath.​Entity.​Variable,​System.​ValueTuple{PeterO.​Numbers.​EDecimal,​PeterO.​Numbers.​EDecimal},​System.​ValueTuple{PeterO.​Numbers.​EDecimal,​PeterO.​Numbers.​EDecimal})

  Summary

  Returns a value of a definite integral of a function. Only works for one-variable functions
  

  Parameter "expr"

  The expression to be numerically integrated over x

  Parameter "x"

  Variable to integrate over

  Parameter "from"

  The complex lower bound for integrating

  Parameter "to"

  The complex upper bound for integrating