Examples of using These two points 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
I may have joined these two points.
Because these two points are symmetric around the origin.
Line that goes through these two points.
And these two points, they always sit along the major axis.
So that's the slope between these two points.
If I were to sum up these two points, it's still going to be equal to 2a.
We have to make the line go through these two points.
Remember S was just these two points in our codomain.
So we want to find the slope between these two points.
The slope is like that, and these two points are connected.
Let's actually try to figure out the equation of a line that goes through these two points.
This is just a fancy way of saying that both of these two points are on the line, nothing unusual.
We can just evaluate this thing by just taking our f, evaluating it at these two points.
So right now, we're saying that the slope between these two points, it would be the change in y, so what's the change in y?
But it's just going to be the slope between these two points.
Now what if we, instead of wanting to know where f of x is equal to 0, which is these two points, what if we wanted to know where f of x is greater than 0?
And then we need to figure out what the area is between the two, so we need to figure out what are these two points.
If we were to draw a vertical line right over here that essentially is the change in the vertical axis between these two points, up here, we're at y, here, we're at k, so this distance is going to be y minus k.
So essentially, I want the equation-- if you're thinking in Algebra 1 terms-- I want the equation for the line that goes through these two points.
People talk about continuity, and differentiability, and f prime of c, and all this, but all it says is, there's some point between these two points where the instantaneous slope, or slope exactly at that point, is equal to the slope between these two points.
Pythagorean theorem if we wanted to figure out the distance between these two points.
It's a strategic point, covering these two points.
And it's often used as the definition of an ellipse is, if you take any point on this ellipse, and measure its distance to each of these two points.
Remember all we're doing, just to kind of remind you of what this whole point was, we're just simplifying the difference of the distances between these two points, and then see how it relates to the equation of the hyperbola itself.
And then what we were doing when we solved this by factoring is, we figured out, the x values that made f of x equal to 0, which is these two points.
This is the slope of the line between these two points.
Actually, something interesting is happening at these two points.
And what I want to figure out is the distance between these two points.
II: And so then, what this libertarian draws from these two points.
And that's why the sine of x keeps oscillating between these two points.