Examples of using These triangles in English and their translations into Polish
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Ecclesiastic
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Financial
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Official/political
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Programming
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Computer
Take the folded squares of these triangles.
Each of these triangles, their angles, they add up to 180.
But the area of the entire triangle is 2 of these triangles.
Am I destroying these triangles or trying to assemble them?
OK, now, the key to the whole geometry thing and gettin' the hang of these triangles is to super-size them.
The areas between these triangles are empty, allowing the center of the sphere to be seen.
So all of the angles in all three of these triangles are the same.
We know that these triangles- for example triangle GBC And we could do that for any of these six triangles. .
Take the folded squares of these triangles. Fold the corners.
These triangles have been carefully hand manufactured to create a bright and higher pitched sound that sustains and carries across all kinds of ensembles.
The sharp apexes of these triangles are pointed downwards.
What is the maximum number of areas, not further subdivided,that can be formed as these triangles intersect each other?
And gettin' the hang of these triangles is to super-size them. OK, now, the key to the whole geometry thing.
It's going to sit on all three perpendicular bisectors andwe know that because it's equidistant from all three points of any of these triangles where the vertices sit on the circle itself.
And we also see that both of these triangles, triangle ADB and triangle CDB both share the side over here.
But when you think about it, you can have the exact same corresponding angles having the same measure or being congruent. Butyou can actually scale one of these triangles up and down and still have that property.
That's why I like the star problem because it has all these triangles in it that might not be obvious to you the first time you look at it.
And all of these triangles are going to have different circumcenters and different radiuses, and so they are going to construct different circles that circumscribe about those triangles. .
Made from B8 Bronze(8 tin,92 copper with traces of silver), these triangles have a very focused sound with controlled and clear overtones.
Well, you might realize that we have just shown that both of these triangles, they have this pink angle and they have this side in common and then they have the green angle.
And let's call this X, Y, and Z. So if we were to say, if we make the claim,that both of these triangles are congruent, so if we say triangle ABC is congruent-- and the way you specify it, it looks almost.
For example, if I had this triangle right over here, it looks similar, and I'm using that in just the everyday language sense,it has the same shape as these triangles right over here, and it has the same angles that angle is congruent to that angle, this angle down here is congruent to this angle over here, and this angle over here is congruent to this angle over here.
That these two triangles are congruent to each other.
So, we have just shown by angle-side-angle that these two triangles are congruent.
So you would say by SAS, by side, angle, side,I know that these two triangles are congruent.
But it really comes out of the fact that it's easy to prove that these two triangles are congruent.
Say I want to prove that these two triangles are the same size and shape. In other words, they are congruent.
These congruent triangles lead to the following rules.