Examples of using I apply 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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Computer
If I apply the transformation to vector b, vector b is k1, 0, just like that.
When I apply f then to that, I'm going to go back to that same element of Y.
And then I apply some transformation to it where the transformation is equal to some matrix A times any member of your domain.
If I am a third-country national living in Thailand, can I apply for a nonimmigrant visa in Thailand?
Let's say that I have the linear transformation h, and when I apply that to a vector x, it's equivalent to multiplying my vector x by the matrix a.
If there is some other guy in x that if I apply the transformation I also go to b.
So if I apply the f inverse function to both sides of the equation, this right here's an element in y, and this is the same element in y.
Now, if I apply the mapping, the inverse mapping, to both of that, that's going to take me to some element in x.
What holidays are coming up and how can I apply them to my niche topic?
I apply antiperspirant in the morning and throughout the working day does not feel or smell of sweat, no smell desodorante.
Usually I apply makeup highlighter on cheeks, under eyebrow, a little to the middle of the forehead, on the tip of the nose and on the chin.
If I apply 256-bit encryption to that one word, it would be completely scrambled and undecipherable.
If I apply Alpecin Scalp Sun Liquid several times a day, won't the amount of caffeine be too high?
I'm a day laborer and uncertain earned without pay slip, Can I apply for loans?
So essentially it's saying if I apply f to some value in X-- right, if you think about what's this composition doing-- this guy's going from X to Y.
Now this statement is saying that if I start with some entry in Y here and I apply g, which is the inverse of f, I'm going to go here.
So if I apply s to this, I'm going to apply s to this-- and maybe I shouldn't point it back at that, I don't want to imply that it necessarily points back at that.
Then if I were to apply f to that-- I know this chart is getting very confusing-- if I apply f to this right here, I need to go right back to my original Y.
So, essentially, it's saying look, if I apply f to something in x then I apply f inverse to that, I'm going to get back to that point which is, essentially.
Or another way to say it, is that we take the composition of f with s, this is the same thing, because if I apply s to b, and then I apply f back to that, that's the composition.