Examples of 'exponentials' in a sentence
Meaning of "exponentials"
exponential - Exponential is a noun used to describe a mathematical function or growth pattern that increases rapidly over time. It is often used in mathematics, statistics, and science to explain phenomena that grow at an accelerating rate
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- plural of exponential
How to use "exponentials" in a sentence
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exponentials
The exponentials of hydrogen ions being very high.
A logarithm is a mathematical function closely related to exponentials.
Compute exponentials and logarithms to any base.
The hirudins disappear according to two exponentials.
All this talk of exponentials reminds me of a joke.
The character is itself a large sum of exponentials.
But if you understand how exponentials correspond to rotation.
Using complex logarithms and complex exponentials.
Strong four exponentials conjecture.
The solution is the sum of two decaying exponentials.
The exponentials are used to give controlled access to weakening and contraction.
Lest we forget the law of exponentials.
The coefficients of these exponentials are the multiplicities of the corresponding weights.
This is of course the great problem with exponentials.
The statement of the strong four exponentials conjecture is then as follows.
See also
Note that the character is itself a large sum of exponentials.
Logarithms and exponentials with the same base cancel each other.
Simultaneous equations involving exponentials.
Exponentials as eigenfunctions.
A number is a simple positive floating point value without exponentials.
Exponentials are also the central idea behind the world population crisis.
It is a moving averages oscillator exponentials.
Exponentials affect control sensitivity around center but have no effect on overall travel.
Also be represented as linear combination of the same complex exponentials.
These are generally called complex exponentials even though the argument is purely imaginary.
One technique is simply to convert sinusoids into equivalent expressions in terms of exponentials.
Now let us talk a little bit about exponentials and logarithms.
The nature of exponentials is that you push them out and eventually disaster happens.
Matrix calculus generalizes classical analytical notions such as derivatives of functions or exponentials to matrices.
The multiplication of two exponentials equals to the exponential of the sum of the exponents.
Matrix calculus generalizes classical analytical notions such as derivatives and exponentials to higher dimensions.
And the three exponentials conjecture is neither implied by nor implies the four exponentials conjecture.
There is a classic legend about the invention of chess that illustrates the consequences of exponentials.
The keying material implied by the group exponentials is not needed for completing the exchange.
We are about to begin Lecture two on exponentials.
Exponentials with a one dimensional Brownian motion in the argument.
Leo Szilard also knew the power of exponentials and.
Exponentials and Logarithms.
For Hermitian matrices there is a notable theorem related to the trace of matrix exponentials.
Individual fluorescence traces fitted single exponentials well and the rate increased with DNA concentration.
The equivalence can be shown by using the Euler relationship for complex exponentials.
These complex exponentials sometimes contain negative " frequencies.
Well, we already know a little bit about exponentials.
The exponentials of hydrogen ions being very high it 's not practical to measure it.
Spreading like a virus, multiplying in exponentials.
Other functions, whether based on exponentials or otherwise, could also be used.
In addition, superscript numbers are used in mathematics for exponentials.
On the other hand, exponentials with different bases are not of the same order.
Distributions are well-fitted by single exponentials.
Logarithms and exponentials ( antilogarithms ) with the same base cancel each other.
