Examples of using Logarithm in English and their translations into Hebrew
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Logarithm of that.
Understand what a logarithm is.
The logarithm or algorithm or whatever….
Returns the base 10 logarithm of a number.
The logarithm is defined only for positive numbers.
The LOGn() function returns the base n logarithm of x.
Denote what logarithm you're finding in each case.
When an engineer has a problem, he looks up logarithm tables.
Well, this discrete logarithm provides quite an obstacle.
Here we have a sum and so we can't take the logarithm directly.
How can I prove the logarithm between x=mm-nn, y=2mn, and z=mm+nn?
In chapter 7,Euler introduces e as the number whose hyperbolic logarithm is 1.
How to return the base 10 logarithm of a specified number with PowerShell?
(The logarithm should be taken to a base appropriate for the unit of measurement in use.).
And then you could take the logarithm of both sides base 1.1, and you get x.
A logarithm is the power to which a number must be raised in order to get another number.
So this is equal to k-- you could factor that out--times the logarithm of 2 to the N-- it's uppercase N.
Now we know from logarithm properties is the same thing as nRT times the natural log of V2 over V1.
In 1815, Peter Mark Roget invented the log log slide rule, which included a scale displaying the logarithm of the logarithm.
A logarithm is an operation applied to a number that makes it quite smaller- much like a square root of a number.
So our change in s is equal to k times the natural log of 2 to the N-- or,if we wanted to use our logarithm properties, we could throw that N out front.
The logarithm of such a function is a sum of products, again easier to differentiate than the original function.
You add positive comments, likes and views to our videos,help the logarithm of the social video network position us naturally.
If we plot the logarithm of the electrolyte conductivity as a function of 1/T, we obtain a linear relation, as shown in the figure below.
More precisely, the order of magnitude of a number can be defined in terms of the common logarithm, usually as the integer part of the logarithm.
His use of this term is somewhat surprising, since it predates the development of infinitesimal calculus,in which the most natural properties of this logarithm appear.
This interpretation is primarily useful for functions that grow extremely slowly:(binary)iterated logarithm(log*) is less than 5 for all practical data(265536 bits);
So for instance, you want the words"dog" and"cat" to be very close together,but the words"grapefruit" and"logarithm" to be very far away.