Examples of 'this is x' in a sentence
Meaning of "this is x"
this is x: This phrase is often used to introduce or identify something as 'x,' where 'x' can be a person, thing, or concept. It serves as a declaration or statement
How to use "this is x" in a sentence
Basic
Advanced
this is x
Let us say that this is x right there.
This is x prime of t right there times the unit vector i.
So let us say that this is x right here.
Well this is x squared over y squared.
And so if we call this x, then this is x as well.
Let us say this is x and this is y.
This is x in non standard position.
Let us say that this is x degrees right over there.
This is x minus a squared.
Let us just assign some, let us say that this is x.
So this is x and this is y.
And they call this right here z degrees, this is y degrees this is x degrees.
So this is x to the third.
That is our vector x if we start at the origin. So this is x.
So this is x squared.
See also
First of all, let us take a look at when A and B are bigger than one . This is X.
So this is x positive, this is x in the negative direction.
So at first you say, this is x minus y.
So this is x e to the x, this is what it looks like.
So let us say that this is x right here, that 's our x.
This is x naught, this is x naught plus h.
Then I took a guess, that this is x of t, just based on our intuition of the drawing.
This is x prime of t, this is y prime of t.
But notice, this is x right over here.
This is x squared, this is y squared.
This is y, and this is x.
So if this is x plus h here, the change in x is x plus h minus x.
But this right here, by definition, this is the derivative, this is x prime of t.
Because if this is x then what is this going to be right here?
So this is y, this is x.
Let us say this is x and this is y . Remember g is a mapping from y to x.
And then this base right over here, once again, you see this is x plus 2.
This is x squared minus 4 squared.
It's the exact same pattern that I did over here. This is x squared, this is y squared.
So this is x plus 2 squared.
So if you take this point -- this is x is equal to y is equal to 1.
So this is x squared over 4.
So let us say that just my regular f of t -- let me, this is x.
Say this is x is equal to 5.
Let us do our substitutions . So this is x squared . That 's minus 1 squared.
This is x is equal to 1, x is equal to 1 from what y points?
Z at the end of this is x added to itself x times--x * y.
This is x is equal to 3, this is x is equal to 6.
And so this is x is equal to 8.
This is x plus 2 times x minus 2.
So this is x + h.
This is x plus 4 times x minus 2, so it does, indeed, have both of these in it.
So I could say this is x minus 5 times x plus 1 is equal to 0.
So this is x plus 2 plus -- let us distribute the 2x times each of these.
So if this is x is equal to 3, it 's going to look like this.
