Examples of using Some function in English and their translations into Hebrew
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Colloquial
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Ecclesiastic
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Computer
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Programming
It must have some function.
Plus some function of x and y, we will call that n, times dy, dx is equal to 0.
So Laplace Transform of some function.
We can meet at some function and we will date.
Whatever we essentially have right here for s, it becomes some function of that.
It's equal to some function of x and y.
And then we get psiis equal to x squared plus 3x, plus some function of y.
He was ready to go to some function with his wife.
We have shown is equal to-- well I will write the notation-- it's equal to some function of s.
Scientists restore some function in the brains of dead pigs.
There are experimental therapies that couldbe employed that have resulted in restoration of some function.
Although it is probable they're performing some function unknown to themselves.
I could say some function of x times c times e to the minus 2x, but the c is kind of encapsulated.
Now let me show you something. if I were to just take the Laplace Transform of f of t,that is equal to some function of s.
So let's say I had some function of x and y, and we will call it psi, just because that's what people tend to use for these exact equations.
He will get physical andoccupational therapy to help him regain some function, find some new ways?
We want some function of x and y plus another function of x and y, times y prime, or dy dx, is equal to 0.
So knowing that it's exact, it tells us that there's some function psi, where psi is a function of x and y.
I try to do some function that I haven't done in a while, and I look at the computer screen wondering how I did it.
So the Laplace transform of our shifted delta function t minusc times some function f of t, it equals e to the minus c.
Let's say it's equal to some function of x, we will call that f1 of x, times some function of y.
Surprising the number of human beings are withoutpurpose although it is probable they are performing some function unknown to themselves.
So draw back into your brain and think, is there some function that when I take its first and second derivatives, and third and fourth derivatives.
We showed that the Laplace transform of the unit step function t,and it goes to 1 at some value c times some function that's shifted by c to the right.
So the Laplace transform of some function of t is equal to the improper integral from 0 to infinity of e to the minus st times our function. .
Linear interpolation is often used to approximate a value of some function f using two known values of that function at other points.
The Laplace transform of some function f of t is equal to the integral from 0 to infinity, of e to the minus st, times our function, f of t dt.
But what if there were some factor, or I guess some function that we could multiply both sides of this equation by, that would make it an exact differential equation?
And you have to say, well, if I want some function where I take a second derivative and add that or subtracted some multiple of its first derivative minus some multiple of the function, I get e to the 2x.
Linear interpolation is often used to approximate a value of some function f using two known values of that function at other points. The error of this approximation is defined as.