Exponential and Logarithmic Functions | |
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exp() | |
double exp(double $dNumber) | |
This function returns the exponential of $dNumber. The domain of the function is (-∞, ∞) and the range is (0, ∞). | |
Argument | Description |
double $dNumber | This is the independent variable value. |
expm1() | |
double expm1(double $dNumber) | |
This function returns the exponential - 1 of $dNumber. This is computed in such a way that it is more accurate when $dNumber is close to zero. For the ordinary exponential function, these calculations can be inaccurate. The domain of the function is (-∞, ∞) and the range is (-1, ∞). | |
Argument | Description |
double $dNumber | This is the independent variable value. |
log() | |
double log(double $dNumber) | |
This function returns the natural log of $dNumber. The domain of the function is (0, ∞) and the range is (-∞, ∞). | |
Argument | Description |
double $dNumber | This is the independent variable value. |
log10() | |
double log10(double $dNumber) | |
This function returns the log base 10 of $dNumber. The domain of the function is (0, ∞) and the range is (-∞, ∞). | |
Argument | Description |
double $dNumber | This is the independent variable value. |
log1p() | |
double log1p(double $dNumber) | |
This function returns the natural log of $dNumber + 1. The function is more accurate than the normal log function, which becomes inaccurate near zero. The domain of the function is (-1, ∞) and the range is (-∞, ∞). | |
Argument | Description |
double $dNumber | This is the independent variable value. |
pow() | |
double pow(double $dBase, double $dExponent) | |
This function returns the value of $dBase raised to the power $dExponent: B^E. If the base and exponent are non-negative integers, the return value will be an integer. | |
Argument | Description |
double $dBase | This is the value of the base. |
double $dExponent | This is the value of the exponent. |
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