Examples of using Second derivative in English and their translations into Hungarian
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And the second derivative.
Second derivative versus differentiating twice.
First and Second Derivative.
The second derivative of the potential is.
That is the second derivative.
If the second derivative is not 0 at α then the convergence is merely quadratic.
Now find the second derivative.
Merely a function and its first and second derivatives.
Is the second derivative.
First we take the first and second derivatives.
The first and second derivatives of position are.
Function and its first and second derivatives.
If there is no second derivative at the root, then convergence may fail to be quadratic.
Find the first and second derivatives.
Since one knows the first and second derivatives of P(x)- f(x), one can calculate approximately how far a test point has to be moved so that the derivative will be zero.
Next find the first and second derivatives.
These will be where the second derivative is zero or doesn't exist.
Considering that i is constant, the first and second derivatives of g(x) are.
Now we compute the first and second derivative of the particular solution.
One must also be able to calculate the first and second derivatives of f(x).
We need to find the second derivative for that.
The linear approximation tonatural tetration function x e{\displaystyle{}^{x}e} is continuously differentiable, but its second derivative does not exist at integer values of its argument.
It differs from the standardresult due to the additional term involving the second derivative of f, which comes from the property that Brownian motion has non-zero quadratic variation.
Let f(x) be a continuous function, whose first and second derivatives are continuous on.
So there's the second derivative.
And this, of course, is just going to be equal to the derivative of x of-the derivative of x- the second derivative of x(t) is just the derivative of the first derivative. .
Then find the points where the second derivative is 0 or undefined.
For the level of profits to be at a maximum, the second derivative of the profit function must be negative.
The Einstein tensor is the only divergence-free tensor that is a function of the metric coefficients,their first and second derivatives at most, and allows the spacetime of special relativity as a solution in the absence of sources of gravity, cf.