Hvad er oversættelsen af " TRIANGLES ARE CONGRUENT " på dansk?

• trekanter er kongruente
• trekanterne er kongruente

Eksempler på brug af Triangles are congruent på Engelsk og deres oversættelser til Dansk

We have proven this multiple times that these two triangles are congruent.
Vi har bevist mange gange, at trekanterne er ens.

Two triangles are congruent if they have two angles and one side equal.
To trekanter er kongruente, hvis de har to vinkler og en side lige.

Now the next thing I want to think about is whether these triangles are congruent.
Nu skal vi finde ud af, om de 4 trekanter er kongruente.

So we know that 2 triangles are congruent if all of their sides are the same.
Vi ved, at 2 trekanter er kongruente, hvis alle deres sider er ens.

So this first thing, they're comparing two triangles and they say these two triangles are congruent because of angle side angle.
Først står der her, at 2 trekanter er kongruente på grund af vinkel-side-vinkel.

And if we know that these two triangles are congruent, that means that all of their corresponding angles are congruent..
Når vi ved, at trekant DCE og BCE er kongruente, ved vi også, at de tilsvarende vinkler er lige store.

So statements 1, 2, and 3 and the Side-Side-Side postulate let us know that these two triangles are congruent.
For lige at opsummere ved vi, at det er de første tre udsagn, der medfører, at trekant CDA og CBA er kongruente.

And then finally, these two triangles are congruent because of side, side, side congruence.
Til sidst har vi, at de her to trekanter er kongruente på grund af side-side-side.

The ratio is the same, so by SAS we know, so by SAS we know that the 2 triangles are congruent.
Forholdet er altså det samme. Vi ved fra side-vinkel-side-reglen, at de to trekanter derfor er kongruente.

So, all four of these triangles are congruent so you could take the area of this triangle multiply it by four you will have the area of the rhombus.
Vi kan altså tage arealet af den her trekant og gange det med 4, og så har vi arealet af romben.

What I wanna do in this video is figure out which of these triangles are congruent to which other of these triangles..
I den her video skal vi finde ud af, hvilke der er kongruente med hinanden.

This line segment right over here is congruent to this line segment right over here Because we know that those two triangles are congruent.
Det her linjestykke er kongruent med det her linjestykke, fordi vi ved, de her 2 trekanter er kongruente.

So that by itself is interesting But we know that if two triangles are congruent All of their corresponding sides and angles.
Vi ved, at når 2 trekanter er kongruente, er alle deres ensliggende sider og vinkler kongruente..

What we know if two triangles are congruent, all of their corresponding features especially all of the corresponding sides are congruent..
Hvis 2 trekanter er kongruente, er alle deres tilsvarende egenskaber og især tilsvarende sider kongruente..

If you only Kender three angles, it can not be said of the triangles are Congruent, men de er ligedannede.
Hvis man kun kender de tre vinkler, kan man ikke nødvendigvis sige om trekanterne er kongruente, men de er ligedannede.

And if that two triangles are congruent that makes things convenient that means if this side is 8, that side is 8 we already knew that.
Når de to trekanter er kongruente, gør det tingene nemmere for os. Det gør for eksempel, at vi ved, at hvis den her side er 8, så er den her også 8, men det vidste vi faktisk i forvejen, for det var jo derfor, vi brugte reglen.

If you only Kender three angles, it can not be said of the triangles are Congruent, but they are all formed.
Hvis man kun kender de tre vinkler, kan man ikke nødvendigvis sige om trekanterne erkongruente, men de er ligedannede.

If you have something where all the angles are the same and you have a side that is also-- the corresponding side is also congruent, then the whole triangles are congruent.
Hvis alle vinklerne er ens, og trekanterne har 1 side, der er ens, er alle siderne ens.

And so we know corresponding triangles are congruent, we know that angle ClG correspond to angle FOG so those are going to be congruent, and we also know that angle CGl, angle CGl, let me do this a new color, angle CGI corresponds to angel OGF so they're also going to be congruent..
Derfor ved vi, at de ensliggende trekanter er kongruente. Vi ved, at vinkel CIG er ensliggende med vinkel FOG, og de er derfor kongruente. Vi skriver lige det her i en ny farve.

Hvis man kun kender de tre vinkler, it can not be said of the triangles are Congruent, but they are all formed.
Hvis man kun kender de tre vinkler, kan man ikke nødvendigvis sige om trekanterne er kongruente, men de er ligedannede.

This is kind of our toolkit; we have the Side-Side-Side postulate, that if the 3 sides are congruent, then the 2 triangles are congruent.
Den første påstand vi kender er, at hvis tre sider er kongruente, vil de to trekanter også være kongruente.

On the other triangle, we have a hypotenuse that's congruent to the other hypotenuse, so that means that our two triangles are congruent.
I den her trekant er hypotenusen kongruent med den anden hypotenuse. Det betyder, at de 2 trekanter er kongruente.

So we can say BE-- well, we could say the length is equal-- but we could even say BE is congruent to BA because corresponding parts of congruent triangles are congruent.
Vi kan sige, at BE er kongruent med BA. De har samme længde. Det ved vi, fordi tilsvarende dele i kongruente trekanter er kongruente.

So we know, we know that triangle BCD is congruent so BCD is congruent to, well we know it's congruent all of these triangles are congruent to each other.
Vi ved, at trekant BCD er kongruent med alle de her trekanter. De er alle kongruente med hinanden.

So then they say that this triangle is congruent to this triangle, right over here.
Der står, at den her trekant er kongruent med den her trekant..

We could say that this triangle is congruent to this triangle, because you have this angle side angle, this angle side angle.
Vi kan også sige, at den trekant er kongruent med den her trekant. Her har vi den her vinkel, den her side og den her vinkel.

If down here, they're making that statement, then up here they must want us to say that this triangle is congruent to this triangle, right over here.
Hvis der her står, at det skal være sandt, må det være meningen, at vi heroppe skal skrive, at den her trekant er kongruent med den her trekant..

And what is corresponding in these two triangles that will help us get to our end goal of saying that this top triangle is congruent to this bottom one?
Hvad svarer til hinanden i de her to trekanter, som kan hjælpe os med at nå vores endelige mål om at bevise, at den øverste trekant er kongruent med den her?

And then they say AC is congruent to CE because-- well we just figured out that this top triangle is congruent to this one down over here.
Derefter får vi at vide, at AC er kongruent med CE på grund af noget, vi ikke ved. AC er kongruent med CE. Vi har lige fundet ud af, at den øverste trekant er kongruent med den nederste.

An interesting way to prove it, and you can look at it just by eyeballing it, is if we can show that this triangle is congruent to this triangle and that these 2 angles right over here correspond to each other then they have to be the same and they will be supplementary and they will be 90 degrees so let's just prove it to ourselves.
Vi kan bevise det ved at vise, at den her trekant er kongruent med den her trekant, og at de her to vinkler er tilsvarende. Så er de ens og vil være supplementære. De vil derfor være 90 grader.

Sådan bruges "triangles are congruent" i en sætning

In Answer C, the triangles are congruent by SAS.

Two triangles are congruent if corresponding sides are equal.

Show two triangles are congruent using congruence axioms and theorems.

Two triangles are congruent if their sides are all congruent.

triangles are congruent because all their sides are the same.

If the triangles are congruent then it is a triangular-based prism.

In Answer D, the triangles are congruent by HL (Hypotenuse Leg).

IF two triangles are congruent THEN their corresponding parts are congruent.

Two triangles are congruent if they have the same shape and size.

Two triangles are congruent if all six parts have the same measures.