Examples of using Could write it 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
Or we could write it as 20/4.
So the transformation of vector a plus vector b, we could write it like this.
Or we could write it as 4 pi x.
I could either write it with these two-way arrows like that, or I could write it as iff with two f's.
I could write it just like that.
And if we want the differential, we just multiply everything times dt, so we get to dr is equal to-- we could write it this way.
So we could write it as 2 ones.
I then have two of these on the left side equation, so that becomes-- I mean I could write it out it's e to the x cosine of x d x plus, right?
We could write it as minus cv.
We could have written it-- and it's good to see all the different notations that you might encounter-- you could write it a transformation of some vector x, where the vector looks like this, x1.
We could write it as k1, k2, ad.
And of course, we have to specify that s is between, we could write it multiple ways. s is between 2 pi and 0, and we could also say t is between 2 pi and 0.
We could write it x sub i minus mu times x sub i minus mu.
So we could write it a couple of ways.
I could write it for you, if it helps.
And actually, we could write it here, but it just becomes confusing.
I could write it down--the limit as x approaches a of f of x.
Times, we could write it either way, times b plus a cosine of s.
We could write it as some scalar multiple times our vector v, right?
Or another way you could write it as that's 1 minus 0.2937, which is equal to-- so if I want to subtract that from 1.
We could write it is as just a 1 by 1 matrix like that.
I could just write-- well, I could write it a couple of ways, but I will write it in the harder to understand way, just so you get used to it.
Or I could write it as 4x to the third times x to the fourth, plus 27 to the negative 1.
We could write it this way.
We could write it together, Alex.
So we could write it as, something times 10 to the 0.
So you could write it as the gradient function is a function of x, y, and z.
We could write it as n factorial and the formula's almost harder than what it's saying.
We could write it as n factorial-- it;s a lower case n-- n factorial over n minus k factorial.
You could write it as the arctan of the tangent of theta is equal to the arctan of 4/3.