Examples of using It intersects 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
It intersects at minus 2.21.
Let's see where it intersects the x-axis.
It intersects the y-axis at positive 2.
We care about where it intersects the parabola.
It intersects the top of the surface.
So that's the equation and we're going to see where it intersects the x-axis.
Maybe it intersects over here and over here.
At no point on this graph can I draw a vertical line and it intersects it twice.
It intersects this road 100 meters from here!
If we were to draw the x axis, it intersects the x axis at 1 and minus 2, and 3 and minus 4.
It intersects this road a hundred meters from here.
So if you were to graph this line, not that I'm going to-- the y-intercept is when it intersects the y-axis.
And it intersects the x axis when f of x is equal to 0, right?
But if you look at this side, the important thing to realize is that it intersects the y-axis at not 1, but 1/2.
What we're going to do is think of a bunch of-- and actually if it intersects one of them it's going to intersect the other.
And so if where it intersects the unit circle is at 1 comma 0, then sine of theta is just the y-coordinate.
And then, if you keep tilting this plane, and I will do it another color-- so it intersects both sides of the cone.
It intersects right over there and it comes popping out like this and then it goes behind it like that.
Our new definition of the trig functions was that sine of theta is equal to the y-coordinate, right, this is y-coordinate where it intersects the unit circle.
If I give you a normal vector and I tell you that normal vector is the point 1, 3, minus 2 and I say that it intersects the point, or a point that lies on the plane.
Where does it intersect the x-axis? x is equal to 5.
They just want to know, how many times does it intersect the axis?
It never intersects the x-axis.
It also intersects at 0.539, which is right there.
But it also intersects at 1.675 which is probably right here.
So if we were to graph this equation, we would see that it actually intersects the x axis.
If a vertical intersects it twice, that means for a given value of x, this function defines two different y's.
The points on the circle are the points equal distant from point"A." Now,"L" is tangent because it only intersects the circle in one point.