Examples of using Second derivative in English and their translations into Hebrew
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it's like taking the second derivative of the position function, right?
So if we have the equation the second derivative of y plus y is equal to sine of 2t.
A-- so the second derivative of the sum of those two functions is going to be the second derivative of both of them summed up-- plus B times the first derivative of the sum plus C times the sum of the functions.
the approximation between two points on a given function gets worse with the second derivative of the function that is approximated.
And we get the Laplace transform of the second derivative is equal to s squared times the Laplace transform of our function,
I should be able to say that m times the second derivative of x of t,
The Laplace Transform of the second derivative is s squared times the Laplace Transform of the function, which we write as capital Y of s, minus this, minus 2s-- they gave us that initial condition-- and then minus 1.
So the second derivative, that's r squared times e to the rx,
it's just a number-- A times the second derivative of y,
And that also means that the second derivative at any point is equal to the function of that value
So let's say that I have the second derivative of my function y
where it says that the second derivative of y plus 2 times the first derivative of y,
If I have a of x-- so some function only of x-- times the second derivative of y, with respect to x, plus b of x, times the first derivative of y, with respect to x, plus c of x, times y is equal to some function that's only a function of x.
So we get the second derivative of g, which is our guess solution, is equal to the second derivative of v prime,
What's the second derivative?
So that's the second derivative.
And what's the second derivative?
So let's figure out what the second derivative is.
It's a point where the second derivative is equal to 0.
Now an inflection point is when the second derivative is equal to 0.