Examples of using Two triangles in English and their translations into Korean
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Programming
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Computer
In two triangles.
So four sides give you two triangles.
Into two triangles.
Each square segment is made of two triangles.
Then these two triangles are similar.
So, imagine rotating, just those two triangles over.
These two triangles are the similar shapes.
Let me actually draw these two triangles separately.
That these two triangles are congruent to each other.
So we have established that we have two triangles.
Here we have two triangles and a circle.
In this decagon, four of the sides were used for two triangles.
We now know since these two triangles are congruent.
These two triangles both have a 90 degree angle.
Because we know that those two triangles are congruent.
So these two triangles are definitely going to be similar.
Let's remind ourselves of what it means for two triangles to be similar.
The two triangles should overlap and form a square-shape again.
And what it tells us is, if we have two triangles-- and so.
Two triangles joined together constitute a Jewish Star of David.
Necessarily the presence in the car of the two triangles and emergency medical kits.
And then we have these two- essentially- transversals that form these two triangles.
We have two triangles here we have triangle ABD and triangle BEC.
But it really comes out of the fact that it's easy to prove that these two triangles are congruent.
Is it possible to have two triangles with equal sides but with different angles?
The four vertices from the Vertex Buffer, by themselves, are not enough to define the two triangles to define a square.
Two triangles are congruent if they have two angles and one side equal.
So, if I have an S-sided polygon, I can get S minus two triangles that perfectly cover that polygon.
And these two triangles, if we're starting to think about the area, they have the same base.