Examples of using We can write 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
So we can write these.
But if we're doing a quasi-static process, we can write this.
That we can write like we speak.
So the integral now becomes, instead of writing sine of x to the third power, we can write u to the third power.
You're saying we can write stuff down?
People also translate
We can write it as 3 x 1 or just three.
Well, we know that we can write any-- and this is.
Or we can write the output in two lines.
But in general, hopefully, I have shown to you that we can write the loan amount as the present value of all of the payments.
So we can write, f prime of 0 is equal to 0.
Once you have things in your pocket that can receive that message, then you have the conditions that allow that we can write like we speak.
Well, we can write that with an equation.
I know it's tempting to want an answer right now, some form of action or policy, some dietary prescription-- eat this, not that- but if we want to get it right, we're going to have to do much more rigorous science before we can write that prescription.
Now we can write the way we talk.
Hello, I would like to know if there is any method by which we can write an e-mail to be sent at a later date and time in the client/ Yahoo e-mail service?
So we can write-- or actually we don't even have to.
So the left-hand side of this equation, right here, we can write it as 3x minus 7-- we can write it as 3x minus 7 times 3x minus 7, or just 3x minus 7 squared.
We can write that B is a subset of A, this is the notation.
For example, we can write that A is a subset of A.
We can write any matrix as just a series of column vectors.
The roots, we can write them as two complex numbers that are conjugates of each other.
We can write this proportionality with this funny-looking symbol here.
And let's see if we can write this in a form-- well, I'm going to write this in a form that I know will be useful later.
We can write that S of some vector X, is equal to some matrix A times X.
So now we can write-- actually let's just figure out what these values are.
Also we can write other language in the PLS according to your mather language.
Now we can write this matrix as the sum of two different matrices.
So we can write a surface as, instead of y is a function of f and x-- I'm sorry.
But we can write for y is greater than or equal to 1, this is going to be the domain for our inverse.
So we can write that the rank of A transpose is equal to the number of pivot entries in reduced row echelon form of A.