Примери за използване на Green angle на Английски и техните преводи на Български
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So we figured out g, we know this green angle.
So this green angle plus this purple angle is equal to 180.
Pink angle, side in common and then the green angle.
So this pink angle theta plus this green angle must be equal to 90 degrees.
The last one that you need to I guess kind of realize are the relationship between this orange angle and this green angle right there.
So this is 121 degrees,121 degrees plus this green angle has to be equal to 180 degrees.
Is adjacent to this green angle and if you add them together you're going to get this right angle. .
The corresponding side is side CE between the magenta and the green angles is equal to CE.
Then we said, well, this green angle and this purple angle are supplementary, so they have to add up to 180.
To think about larger andlarger x's we need to make this(green) angle bigger.
If you start here you do the green angle, then you do the orange angle. .
But whatever the angle is on the other side of that side is going to be the same as this green angle right over here.
This green angle, well it's supplementary to this angle right here, so that means it adds up to 180 degrees, and that's clear because it's on kind of the same line.
Well, if we want to make this small we would just have to look at this(green) angle here and make it smaller.
You have an angle, blue angle, purple side, green angle, blue angle, purple side, green angle, they're congruent to each other.
So one thing we could do is we could figure out what this angle is,so we could just subtract this green angle from 86 and we would get our answer.
So if we were able to figure out this angle and this angle, these green angles, if we're able to figure out these green angles, then we could figure out this brown angle, which is the goal of this angle game.
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 andthen they have the green angle.
Angle BEA so starting with the magenta angle going to the green angle going to the one that we have unlabelled.
So then, so then we know that this side so we know these two triangle congruent so that means their corresponding sides are congruent so then we know that length of BE that we know that BE The length of that segment BE is going to be equal andthat's the segment between the magenta and the green angles.
So we can say that the measure of angle QPR(2x+122) PLUS the green angle RPS(2x+22) is going to be equal to 180 degrees.
So if you look at this triangle over here We know that the side between the blue angle, between the blue angle and the green angle is, is going to be equal to this angle right over here, and sorry, it is equal to this length.
Green products, perfect View angle.
So this green and orange angle have to add up to 180 degrees or they are supplementary.
You need to look for an angle that displays green instead of cement or other unusual animal environment.
If we were talking about that angle, then this green side would be opposite and this yellow side would be adjacent.
If this green line is transversal, this corresponding angle is this angle right over here.
So when we talk about corresponding angles, we're talking about, for example, this top right angle in green up here, that corresponds to this top right angle in.
Five stripes- blew, yellow, red,white and green, connected in the lower left angle and fan-like spreading towards the upper right angle. .
So between the blue and the orange angle, you have the green side, between the blue and the orange angle you have the green side.