Примери за използване на Congruent to angle на Английски и техните преводи на Български
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Let's say if you knew that angle C was congruent to angle.
This is essentially saying that angle A is congruent to angle C.
BAC is going to be congruent to angle YXZ, to angle YXZ.
So you would have to know that angle B is congruent to angle Y.
So they're saying that angle 2 is congruent to angle 1.
Must be congruent to angle BDE and this is the corresponding angles of congruent triangles.
Let's see, angle X congruent to angle Y.
The only one that I know definitely isn't sufficient is angle X being congruent to angle Y.
We're given that angle ADB is congruent to angle ADC, so let me write that down.
So, for example, we know that angle CDE is going to be congruent to angle BAE.
And this angle is congruent to angle 1, then angle 1 and angle 2 must be supplementary.
And they tell us that angle 1 is congruent to angle 2.
So, angle BEA we can say is congruent to angle, we start with the magenta at vertices C go the center E and then go to the unlabelled one, D.
So, I could say angle CDB is congruent to angle EBD.
Once again, if angle 1 is congruent to angle 4, so those two are congruent, and angle 3 is congruent to angle 4, because they're opposite angles. .
You could have written angle A is congruent to angle C.
And then we have an interesting relationship we have an angle congruent to angle another angle congruent to an angle and then the next side is congruent to the next side over here so pink green side, so pink green side.
And then we know, actually let me write it out,we know that angle AEC is congruent to angle DEB.
In particular, we know that angle AEB is going to be congruent to angle CEB because they are corresponding angles of congruent triangles.
So, angle, let me make sure I get this right, CDB orwe could say BDC is congruent to angle CAB.
And if you look at it that way you will immediately see that angle DBC, right over here,angle DBC is going to be congruent to angle ADB for the exact same reason, they are alternate interior angles of a transversal intersecting these two parallel lines.
So angle ADB, so that's this angle right over here,they're telling us that that's congruent to angle ADC.
So you could say angle OFG is congruent to angle, so it's OFG, it's congruent to angel ICG, to ICG, now the other, the other thing we know, this is a property, this is a property of medians is that a median splits up or should I say the centroid, splits the median in to two segments that have a ratio of two to one or another way to think about this is a centroid is two thirds along the median.
And then finally, angle ACB, ACB is going to be congruent to angle, to angle XZY.
So, angle DEC must be--- let me write this down--- angle DEC must be congruent to angle BAE.
When you say two angles are congruent, so in this case they're saying angle 1 is congruent to angle 4, that means that they have the same angle measure.
If they gave us this angle, if they said angle F is congruent to angle C, that would be good.