Examples of using Second derivative in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
The second derivative.
Now we're at the second derivative.
The second derivative is 0.
And that is our second derivative.
The second derivative at 0 is 1.
And then, plus the second derivative of x.
The second derivative was positive.
Now we have to get the second derivative.
The second derivative would be 2A.
I may have miscalculated the second derivative.
Or the second derivative.
So let's figure out what the second derivative is.
Our second derivative is positive.
So what's happening to the second derivative here?
The second derivative at zero is minus 1.
So this is positive, our second derivative is positive here.
The second derivative is equal to what?
The highest derivative here is the second derivative.
The second derivative of sensational.
That means that we're now going to start involving the second derivative.
What's the second derivative?
I'm going to try to do this-- it's e to the minus 2x times the second derivative.
We know that the second derivative is 0 at 0.
This is also non-linear, because I multiplied the function times its second derivative.
Divided by the second derivative of sensational….
The second derivative of y minus 3 times the first derivative y minus 4 times the function.
I may have miscalculated the second derivative of the time dilation equation.
So our second derivative is the derivative of this.
But if the derivative is equal to 0, the second derivative is equal to 0, you cannot assume that is an inflection point.
We have second derivative of y, plus 4 times the first derivative, plus 4y is equal to 0.