Examples of using Could view 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
You could view it another way.
If we just rearranged the math here a little bit we could view it a slightly different way.
Or you could view it the other way.
Remember, we learned a couple of videos ago that you could view reduction as a gain in hydrogen.
You could view that as negative 1x plus 0.
And there's a couple of ways you could conceptualize this,… so you could view this as.
You could view this side as this side right here.
Where-- let me draw one of those rectangles-- where you could view-- and there's different ways to do this, but this is just a review.
You could view it as a matrix if you want.
I will write it like this-- as x minus y, which is equal to-- you could view it this way-- which is equal to the variance of x plus negative y.
You could view it this way, as 1 over x times x minus 1.
So 108 said not good, or you could view them as you were sampling a 0, right?
He could view a lot of ground from the rooftop.
When you do polar coordinates, the angle tells you what direction to point in, and then the r, or you could view it as the radius, tells you how far to walk in that direction.
You could view this as the population mean of X.
So the variance-- let me write it over here, let me pick a new color-- the variance is just-- you could view it as the probability weighted sum of the squared distances from the mean, or the expected value of the squared distances from the mean.
We could view this as x minus 2 times 2x plus x minus 2 plus 1.
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You could view this as a matrix vector product.
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We could view x0 plus this vector plus x minus x0 is going to be equal to x.
So this could be-- you could view this as another trig identity.
So you could view this as being equal to-- just using this over here, the sum of these two variances, so it's going to be equal to the sum of the variance of x plus the variance of negative y.
Looks--but we said this curl, you could view it as a cross product of our del operator and the vector field.
Or, you could view it as the bound x is equal to the square root of y.
Well, anything to the first power, you could view this-- and I like going with this definition as opposed to this one right over here.
You could view it as the derivative of the first derivative, right?
As we said, we could view that as the… momentum density at any given point in time.
You could view it as taking a sample from this distribution over here.
And this curve, we could view it two ways: we could say y is a function of x, y is equal to x squared.