Examples of using This is equal in English and their translations into Thai
{-}
-
Colloquial
-
Ecclesiastic
-
Ecclesiastic
-
Computer
This is equal to 1.
So this whole thing, since this is equal to 1, is equal to 5/2.
This is equal to.
You can actually figure it out- this is equal to negative 23, negative 23… which is clearly less than zero.
This is equal to what?
So it's four plus twelve forty-fifths, or if we want it to write it as a mixed number, this is equal to four and twelve fourty-fifths.
So this is equal to 1.
So I'm saying that f is invertible if there exists a function, f inverse, that's a mapping from Y to X such that if I take the composition of f inverse with f, this is equal to the identity function over X.
So this is equal to 0.
So I have r of t plus h minus r of t is equal to, and I'm just going to group the x- and the y-components, this is equal to the x-components added together, but this is a negative, so we're going to subtract this guy from that guy.
This is equal to negative 1.
I will do it in one color now, just'cause I think you get the idea-- this is equal to negative 1/5 e to the u plus C. u is equal to negative sine of 5x, so this is equal to negative 1/5 e to the negative sine of 5x plus C. And we're done.
This is equal to what.
So this is equal to 1/81.
This is equal to m-1+mn-m.
So this is equal to 1/4.
This is equal to that guy.
So this is equal to 87.5.
This is equal to negative 7.125.
So this is equal to 61/20.
This is equal to -121 and we're done.
So this is equal to 0.099.
This is equal to plus or minus b over a x.
We could say this is equal to negative 6 over negative 3 plus or minus the square root of 39 over negative 3.
This is equal into the composition of T-inverse with.
This is equal to applying to linear transformation T to the.
So this is equal to negative 14 plus 3, which is equal to negative 11.
This is equal to, by our definition, we will use the unit vector version, because it's simpler.
So this is equal to minus the integral from a to b of the vector f of x of u y of u dot x prime of u i plus y prime of u j du.
This is equal to negative 3 over-- this is 12 minus 6 over 6, right, which is equal to negative 1/2, So negative 3, negative 1/2.