Examples of using Solution set in English and their translations into Thai
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Ecclesiastic
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And so this is our solution set.
The solution set is just the null space of r.
Then what's going to be the solution set?
That is that solution set right there.
Last video-- you will get your solution set.
Well the solution set of this is just the null space.
And then what is this solution set right here?
But my solution set is all the scalar multiples of minus 3, 1.
This is how we define the solution set of this.
What is the solution set to the equation of Ax equal to 0.
We can show and they have the same solution set.
So this is the solution set for the second equation.
Or if we wanted to write the entire solution set, it would.
That my solution set is equal to some vector, some vector there.
They're the exact same null space, the exact same solution set.
I'm just trying to find the solution set to this equation right here.
So our solution set is just a linear combination of those two vectors.
Now if we wanted to write the solution sets in kind of vector notation.
Then the solution set that maps to that would actually be-- this first term would be the minus 5.
I can pick any combination here to create this solution set, or to create our null space.
The solution set for that first equation is all the multiples of the vector minus 3, 1.
OK, they want to know the solution set to this quadratic equation.
So any solution set in my null space is going to be a linear combination of these two vectors.
Now, we have figured out the solution set to systems of equations like this.
It's equal to-- I'm just rewriting, I'm just essentially rewriting this solution set in vector form.
You could say, look, our solution set is essentially-- this is in R4.
The solution sets are the same to Ax equal to 0 or the reduced row echelon form of Ax is equal to 0.
Because I want to understand what the solution set is to a general non-homogeneous equation like this.
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So we could write this solution set-- let me rewrite it as x1 is equal to b1, plus 3x2.