Примери за използване на Corresponding sides на Английски и техните преводи на Български
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Well, these aren't even corresponding sides.
That the corresponding sides are proportional.
We wanna make sure we get the corresponding sides.
And corresponding sides congruent and we are done.
And then these are, this is from the smaller triangle right over here, corresponding sides.
So, this is corresponding sides of congruent triangles.
We now know and we wanna be careful when we get our corresponding sides right.
The corresponding sides of the triangles must be proportional.
Well that tells us that the ratio of corresponding sides are going to have the same.
The corresponding sides here are this side and this side. .
Here, we're saying that the ratio between the corresponding sides just has to be the same.
And so their corresponding sides and corresponding angles will also be congruent.
And we could denote it like this. AndI'm assuming that these are the corresponding sides.
And if we were to add the corresponding sides, that variable might disappear.
So, if all of these triangles are congruent to each other So the corresponding sides are equal.
That the ratio between corresponding sides all gives us the same constant.
So this is from AAS andthen if we know that they're congruent that means corresponding sides are congruent.
The rotation between the corresponding sides are just going to be 90 degrees in every case.
Or another way to think about it, the ratio between corresponding sides are the same.
Once again they're corresponding sides of two congruent triangles so they must have the same length.
And so we know that if they are congruent then their corresponding sides have to be congruent.
So we have two corresponding sides with the ratio is one half from the smaller to the larger triangle.
Side-Side-Side, when we're talking about congruence,means that the corresponding sides are congruent.
And so they're congruent, we know that corresponding sides are going to be congruent so we know our statement 5.
And the reason why similarity is useful is because that tells you the ratio between corresponding sides are going to be the same.
You print out the pattern, stick the corresponding sides together and either cut out the appropriate size or match the appropriate size.
They must be similar triangles. or the ratio between the corresponding sides must be the same.
Because we have a side, two corresponding sides are congruent, two corresponding angles are congruent, and they have a side in common.
And when you have all of the same angles,the ratios between corresponding sides is going to be constant.
Because we have a side-- two corresponding sides are congruent, two corresponding angles are congruent, and they have a side in common.