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CROSSWORD
ANSWER

expm

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The answer EXPM has 2 possible clue(s) in existing crosswords.

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The word EXPM is NOT valid in any word game. (Sorry, you cannot play EXPM in Scrabble, Words With Friends etc)

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Definitions of expm in various dictionaries:

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Possible Crossword Clues
Ariel Sharon, e.g., casually

Last Seen in these Crosswords & Puzzles
Jan 24 2014 Ink Well xwords
Jan 23 2014 Ink Well xwords

Expm might be related to
In mathematics, an exponential function is a function of the form * in which the argument x occurs as an exponent. A function of the form * * * * f * ( * x * ) * = * * b * * x * + * c * * * , * * * {\displaystyle f(x)=b^{x+c},} * where c is a constant, is also considered an exponential function and can be rewritten as * * * * f * ( * x * ) * = * a * * b * * x * * * , * * * {\displaystyle f(x)=ab^{x},} * with * * * * a * = * * b * * c * * * . * * * {\displaystyle a=b^{c}.} * * As functions of a real variable, exponential functions are uniquely characterized by the fact that the growth rate of such a function (that is, its derivative) is directly proportional to the value of the function. The constant of proportionality of this relationship is the natural logarithm of the base b: * The constant e = 2.71828... is the unique base for which the constant of proportionality is 1, so that the function's derivative is itself: * Since changing the base of the exponential function merely results in the appearance of an additional constant factor, it is computationally convenient to reduce the study of exponential functions in mathematical analysis to the study of this particular function, conventionally called the "natural exponential function", or simply, "the exponential function" and denoted by * While both notations are common, the former notation is generally used for simpler exponents, while the latter tends to be used when the exponent is a complicated expression. * The exponential function satisfies the fundamental multiplicative identity * This identity extends to complex-valued exponents. It can be shown that every continuous, nonzero solution of the functional equation * * * * f * ( * x * + * y * ) * = * f * ( * x * ) * f * ( * y * ) * * * {\displaystyle f(x+y)=f(x)f(y)} * is an exponential function, * * * * f * : * * R * * → * * R * * , * * x * ↦ * * b * * x * * * , * * * {\displaystyle f:\mathbb {R} \to \mathbb {R} ,\ x\mapsto b^{x},} * with * * * * b * > * 0. * * * {\displaystyle b>0.} * The fundamental multiplicative identity, along with the definition of the number e as e1, shows that * * * * * e * * n * * * = * * * * * e * × * ⋯ * × * ...

Expm might be related to

In mathematics, an exponential function is a function of the form
* in which the argument x occurs as an exponent. A function of the form
*
*
*
* f
* (
* x
* )
* =
*
* b
*
* x
* +
* c
*
*
* ,
*
*
* {\displaystyle f(x)=b^{x+c},}
* where c is a constant, is also considered an exponential function and can be rewritten as
*
*
*
* f
* (
* x
* )
* =
* a
*
* b
*
* x
*
*
* ,
*
*
* {\displaystyle f(x)=ab^{x},}
* with
*
*
*
* a
* =
*
* b
*
* c
*
*
* .
*
*
* {\displaystyle a=b^{c}.}
*
* As functions of a real variable, exponential functions are uniquely characterized by the fact that the growth rate of such a function (that is, its derivative) is directly proportional to the value of the function. The constant of proportionality of this relationship is the natural logarithm of the base b:
* The constant e = 2.71828... is the unique base for which the constant of proportionality is 1, so that the function's derivative is itself:
* Since changing the base of the exponential function merely results in the appearance of an additional constant factor, it is computationally convenient to reduce the study of exponential functions in mathematical analysis to the study of this particular function, conventionally called the "natural exponential function", or simply, "the exponential function" and denoted by
* While both notations are common, the former notation is generally used for simpler exponents, while the latter tends to be used when the exponent is a complicated expression.
* The exponential function satisfies the fundamental multiplicative identity
* This identity extends to complex-valued exponents. It can be shown that every continuous, nonzero solution of the functional equation
*
*
*
* f
* (
* x
* +
* y
* )
* =
* f
* (
* x
* )
* f
* (
* y
* )
*
*
* {\displaystyle f(x+y)=f(x)f(y)}
* is an exponential function,
*
*
*
* f
* :
*
* R
*
* →
*
* R
*
* ,
*
* x
* ↦
*
* b
*
* x
*
*
* ,
*
*
* {\displaystyle f:\mathbb {R} \to \mathbb {R} ,\ x\mapsto b^{x},}
* with
*
*
*
* b
* >
* 0.
*
*
* {\displaystyle b>0.}
* The fundamental multiplicative identity, along with the definition of the number e as e1, shows that
*
*
*
*
* e
*
* n
*
*
* =
*
*
*
*
* e
* ×
* ⋯
* ×
* ...

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