The coefficient of the x-term should be a positive integer value, so we multiply the entire equation by an integer value that will make the coefficient positive, as well as, all of the coefficeints integers. There is one other rule that we must abide by when writing equations in standard form.

What was our finishing x point, or x-coordinate? Solution Slope intercept form is the more popular of the two forms for writing equations. This multiplication yields the answer which is: You divide the numerator and the denominator by 3.

Now, we must convert to standard form. If we want it to look, make it look extra clean and have no fractions here, we could multiply both sides of this equation by 3. And then 4 times 3 is Now what is the change in y?

When we move terms around, we do so exactly as we do when we solve equations! Once we figure out the slope, then point slope form is actually very, very, very straightforward to calculate. So this is a particular x, and a particular y.

Substitution gives us the equation of the line as: To change this into standard form, we start by moving the x-term to the left side of the equation.

Slope-intercept form linear equations Standard form linear equations Point-slope form linear equations Video transcript A line passes through the points negative 3, 6 and 6, 0. So the left-hand side of the equation-- I scrunched it up a little bit, maybe more than I should have-- the left-hand side of this equation is what?

Negative 2 plus 6 is plus 4. Standard Form of a Line by: So if you give me one of them, we can manipulate it to get any of the other ones. So, just to remind ourselves, slope, which is equal to m, which is going to be equal to the change in y over the change in x. Subtract 2x from both sides to get: This is our point slope form.

Y went down by 6. And we have our slope. And, if we went from that point to that point, what happened to x? We can simplify it a little bit. Again, start by moving the x-term to the left.

Solution That was a pretty easy example. So what can we do here to simplify this? Writing Equations in Standard Form We know that equations can be written in slope intercept form or standard form.

These are the same equations, I just multiplied every term by 3. We now know that standard form equations should not contain fractions. Here, the coefficient of the x-term is a positive integers and all other values are integers, so we are done.Writing Equations in Standard Form.

We know that equations can be written in slope intercept form or standard form. Let's quickly revisit standard form. Remember standard form is written: Whatever you do to one side of the equation, you must do to the other side!

Solution. That was a pretty easy example. We just need to remember that our. Writing Algebra Equations Finding the Equation of a Line Given Two Points. We have written the equation of a line in slope intercept form and standard form.

We have also written the equation of a line when given slope and a point. Now we are going to take it one step further and write the equation of a line when we are only given two points that.

Write the standard form of the equation of the line through the given point with the given slope. 13) through: (0, 0), slope = 1 3 16) through: (−2, 4), slope = − 3 2 Write the standard form of the equation of the line through the given points.

17) through: (−2, −3) and (3, 2) 18) through: (−2, −5) and (−1, 3). You've had practice with a few different forms of linear equations.

Now use your skills. Write an equation in standard form for a line that passes through (2,2) and (0,-3) Ok so this question is telling me to write an equation in standard form for a line that passes through (2,2) and (0,-3).

Standard Form: the standard form of a line is in the form Ax + By = C where A is a positive integer, and B, and C are integers. Discussion The standard form of a line is just another way of writing the equation of a line.

DownloadWrite an equation of the line in standard form

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