Examples of using Equations in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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And that's a fairly useful thing, because differential equations is something that shows up in a whole set of different fields.
And to solve what is essentially a system of equations-- you get 2 x1 minus x2 minus 3 x3 is equal to 0 and so on and so forth.
And I encourage you to find the equations-- I already got the slopes for you-- but find the equations of both of these.
I'm just going to add these two equations to each other and replace this one with that sum.
I mean you have just three unknowns and two equations, it means you don't have enough constraints on your system.
We essentially have to just find all of the x's that satisfy these two equations right there.
The preimage of S under T is essentially all of the x's that satisfy these two equations.
And we have figured all of those vectors out by solving these two equations.
But if you don't, I guess, want to do it through intuition, you could just set these 2 equations equal to each other, right?
And I encourage you to watch the kinematics videos, the projectile motion videos, if you want to know where the equations come from.
Or even better, I can replace this equation with the sum of these two equations.
So if I do that-- so let me just do that right over-- so if I multiply this entire-- this is really two equations or two inequalities I should say.
So now using these top two equations we have an equation only in terms of a and c, we have another equation only in terms of a and c, and it looks like if we add them together the c's will cancel out.
You see, being ready to take experts on is about also being willing to dig behind their graphs, their equations, their forecasts, their prophecies, and being armed with the questions to do that-- questions like: What are the assumptions that underpin this?
When he wrote down the equations describing warps and curves in a universe with four space dimensions, not three, he found the old equations that Einstein had already derived in three dimensions-- those were for gravity-- but he found one more equation because of the one more dimension.
For example, we could pair the first two, we could pair the last two, and that's all we would need to have to eliminate the x's and still have two equations that have all of the information of these three equations. .
Einstein's equations predict the size and shape of this ring, so taking a picture of it wouldn't only be really cool, it would also help to verify that these equations hold in the extreme conditions around the black hole.
Second, that once he learned the basic electromagnetism, and systematically studied electromagnetism and general, as the starting point of Maxwell's equations are suitable for realizing the whole picture, the problem of individual development is how to learn.
Well, this is a nonsensical answer; 0 can never equal to negative 21 no matter what x, y, or z you pick, 0 can not be equal to negative 21 and that's because these second two equations right over here, if you view them as planes in three-dimensions, these right over here do not intersect.
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