Примери за използване на Base angles на Английски и техните преводи на Български
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Their base angles are the same.
If the sides are AC& BC,then these will be base angles.
Well, the base angles are going to be congruent.
Now, this angle is one of the base angles for triangle BCD.
Base angles are equivalent on an isosceles triangle.
Either way, these base angles wanna be x+10.
The base angles of an isosceles triangle are equal.
And because it's isosceles, the two base angles are going to be congruent.
The other possibility, the other possibility is that this is describing both base angles.
So the two base angles are going to be congruent.
And from the isosceles triangle with the sides and the base angles, we get.
He may have claimed no more than"The base angles of an isosceles triangle look similar".
And then if the 2 sides are equal we have proved to ourselves, that the base angles are equal.
And then these 2 base angles right over here are also going to be are also going to be 50 degrees.
We know that when we have two sides being equal, their base angles are also equal.
We know YX= YZ and we know that because the base angles YXZ= YZX now we also know that YZ= XZ here the base angles are XYZ= YXZ.
Although, you might recognize that if these two sides are the same, then these two base angles are going to be the same.
If we call the measure of these base angles X, now we know that X+X+90 have to be equal to 180. X plus X plus 90, need to be equal to 180.
Well, it's an isosceles triangle so you're 2 base angles are going to be congruent.
And if those base angles are the same, then this is a… well, if this is 90, so then you have 90 degrees to go between those two angles, so they're going to have to be 45.
We know from, what we know about isosceles triangles that base angles are gonna be congruent.
The base angles in the first case are angles YXZ= angle YZX in the second case the angle XYZ= angle YXZ we said that all sides are equal to each other.
Both of these triangles are also isosceles triangles,so their base angles are going to be the same.
That tells you that this one is an isosceles triangle because these two base angles would be the same, so that would be the same as that, but it doesn't tell you anything about how does this relate to that.
Let us pretend that we do not know that it is equal to BC for an isosceles triangle,two sides have the same length the base angles will be the same.
Well, if you saw the last presentation I gave you a little theorem that told you that if two of the base angles of a triangle are equal-- and it's I guess only a base angle if you draw it like this.
The two key facts we usedin this question were, firstly, that the angle sum in any triangle is 180 degrees and, secondly, that in an isosceles triangle the two base angles are equal.
So that's one base angle, that's the other base angle. .
If this base angle is x+16 and then this base angle right over here is gonna be also x+16, they're congruent.
You could draw it like this,in which case it's maybe not so obviously a base angle, but it would still be true.