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The length property of the toExponential method is 1 .

If the toExponential method is called with more than one argument, then the behaviour is undefined ( see clause 15 ).

An implementation is permitted to extend the behaviour of toExponential for values of fractionDigits less than 0 or greater than 20. In this case toExponential would not necessarily throw RangeError for such values.

NOTE For implementations that provide more accurate conversions than required by the rules above, it is recommended that the following alternative version of step 9.b.i be used as a guideline:

Return a String containing this Number value represented either in decimal exponential notation with one digit before the significand's decimal point and precision –1 digits after the significand's decimal point or in decimal fixed notation with precision significant digits. If precision is undefined , call ToString ( 9.8.1 ) instead. Specifically, perform the following steps:

The length property of the toPrecision method is 1 .

If the toPrecision method is called with more than one argument, then the behaviour is undefined ( see clause 15 ).

An implementation is permitted to extend the behaviour of toPrecision for values of precision less than 1 or greater than 21. In this case toPrecision would not necessarily throw RangeError for such values.

Number instances inherit properties from the Number prototype object and their [[Class]] internal property value is "Number" . Number instances also have a [[PrimitiveValue]] internal property.

The [[PrimitiveValue]] internal property is the Number value represented by this Number object.

The Math object is a single object that has some named properties, some of which are functions.

The value of the [[Prototype]] internal property of the Math object is the standard built-in Object prototype object ( 15.2.4 ). The value of the [[Class]] internal property of the Math object is "Math" .

The Math object does not have a [[Construct]] internal property; it is not possible to use the Math object as a constructor with the new operator.

The Math object does not have a [[Call]] internal property; it is not possible to invoke the Math object as a function.

NOTE In this specification, the phrase “the Number value for ” has a technical meaning defined in 8.5 .

The Number value for e , the base of the natural logarithms, which is approximately 2.7182818284590452354.

The Number value for the natural logarithm of 10, which is approximately 2.302585092994046.

The MV of DecimalDigit :: 8 or of NonZeroDigit :: 8 or of HexDigit :: 8 is 8.

The MV of DecimalDigit :: 9 or of NonZeroDigit :: 9 or of HexDigit :: 9 is 9.

The MV of HexDigit :: a or of HexDigit :: A is 10.

The MV of HexDigit :: b or of HexDigit :: B is 11.

The MV of HexDigit :: c or of HexDigit :: C is 12.

The MV of HexDigit :: d or of HexDigit :: D is 13.

The MV of HexDigit :: e or of HexDigit :: E is 14.

The MV of HexDigit :: f or of HexDigit :: F is 15.

The MV of HexIntegerLiteral :: 0x HexDigit is the MV of HexDigit .

The MV of HexIntegerLiteral :: 0X HexDigit is the MV of HexDigit .

The MV of HexIntegerLiteral :: HexIntegerLiteral HexDigit is (the MV of HexIntegerLiteral times 16) plus the MV of HexDigit .

Once the exact MV for a numeric literal has been determined, it is then rounded to a value of the Number type. If the MV is 0, then the rounded value is +0 ; otherwise, the rounded value must be the Number value for the MV (as specified in 8.5 ), unless the literal is a DecimalLiteral and the literal has more than 20 significant digits, in which case the Number value may be either the Number value for the MV of a literal produced by replacing each significant digit after the 20th with a 0 digit or the Number value for the MV of a literal produced by replacing each significant digit after the 20th with a 0 digit and then incrementing the literal at the 20th significant digit position. A digit is significant if it is not part of an ExponentPart and

A conforming implementation, when processing strict mode code (see 10.1.1) , must not extend the syntax of NumericLiteral to include OctalIntegerLiteral as described in B.1.1 .

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