# Write an equation in standard form for the line describe in spanish

## Slope intercept form to standard form

So I think this is about as simplified as I could get. Now let's see if I got it right. More generally, the solutions of a linear equation in n variables form a hyperplane a subspace of dimension n — 1 in the Euclidean space of dimension n. The equation must be simplified, which means all numbers must be integers that do not share a common factor other than one. It worked out. So we would want to simplify it more. There's actually also a couple of ways that we can do this.

So the way that it's written right now, this is slope intercept form. Let's see if we can rewrite this. So I wanna subtract 14x, and then what am I left with?

But that's not the case right over here. And they want them to not have any common factors. And then 21 divided by seven is three times four is So one way to do it.

The first thing you could try to do is well let's get rid of all of these fractions.

## Write the standard form of the equation of the line described

Divide them all by two and then you would get two so you divide this by two. So the first thing I would wanna do is, well there's a bunch of ways that you could approach it. It's very easy to figure out what the slope and what the Y intercept is from this equation. That just means that A, B, and C in the standard form they want need to be integers. For the case of several simultaneous linear equations, see system of linear equations. There's actually also a couple of ways that we can do this. More generally, the solutions of a linear equation in n variables form a hyperplane a subspace of dimension n — 1 in the Euclidean space of dimension n. Let me just rewrite it over here. This is the origin of the term linear for describing this type of equations. But we wanna write this in standard form. The equation must be simplified, which means all numbers must be integers that do not share a common factor other than one. So if you multiply three and you multiply by seven.

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