# Write an equation for the line described. give your answer in slope-intercept form

Try sliding each bar back and forth, and see how that affects the line. Finding the slope requires a little calculation, but it is also pretty easy. The students will be able to solve systems of equations using ordered pairs, graphing and substitution.

How do you make an equation that passes through a y-intercept and a certain point in slope-intercept form. Determine whether the 2 lines are parallel, perpendicular or neither.

Looking at the graph, you can see that this graph never crosses the y-axis, therefore there is no y-intercept either. Find the equation for this line in point slope form. What is the equation of the line? Could you check these thanks. The first step is to find the slope of the line that goes through those two points. We can get down to business and answer our question of what are the slope and y-intercept. Just plug the given values into your point-slope formula above. The strategy you use to solve the problem depends on the type of information you are given. In this equation, x and y are coordinates of a point, m is the slopeand b is the y-coordinate of the y-intercept.

As you can see, point-slope form is nothing too complicated. Let's take a look at an easy problem given slope and a point. If you need help rewriting the equation, click here for practice link to linear equations slope.

Find the slope of each segment. Yes, Algebra teachers do try to make it easier for you to write these equations. When working with linear relationships, the slope-intercept form helps to translate between the graph of a line and the equation of a line.

As we have in each of the other examples, we can use the point-slope form of a line to find our equation. We will maintain the labeling we used for finding slope. In the example above, we took a given point and slope and made an equation.

Those have x and y variables in the equation. The process for obtaining the slope-intercept form and the general form are both shown below. Your slope is the coefficient of your x term. I have to write it out but how? Given Two Points When you are given two points, it is still possible to use the point-slope form of a line.

Something to keep in mind while drawing your graph is that the larger the bottom, or run, is in relationship to the rise the closer the slope will be to the x-axis. Another way to look at this is the x value has to be 0 when looking for the y-intercept and in this problem x is always 5.

So, for all our efforts on this problem, we find that the slope is undefined and the y-intercept does not exist. Use graph paper to plot these points and connect the dots. Let's look at one more example where we are given a real world problem. In the example above, you were given the slope and y-intercept. Now, using Algebra Xpresser, graph the above lines. Locate another point that lies on the line.

To learn more about parallel and perpendicular lines and their slopes, click here link to coord geometry parallel As a quick reminder, two lines that are parallel will have the same slope. Putting it all together, our point is -1,0 and our slope is 2.

As shown above, whenever you have a vertical line your slope is undefined. Write an equation in slope-intercept form algebra[please check] in questions 1 and 2, write an equation of the line in slope-intercept form. And the problem is: Now, graph the line that passes through the given point and has the given slope.In this tutorial the author shows how to derive a slope-intercept equation of a line given an X-Y table. He explains that the general form of slope intercept form which is y = m*x + b. Now he intends to find value of slope, i.e. m first. Write a linear equation in slope/intercept form. Determine if two lines are parallel, perpendicular, or neither. The answer is the slope is -1 and the y-intercept is 2. Since this is a special type of linear equation that can’t be written in the slope/intercept form, I’m going to give you a visual of what is happening and then from.

This form is particularly useful when writing equations give slope and a point, but can also easily be used to write equations given two points. So, What is Point-Slope Form?

Point-slope form is y - y 1 = m(x - x 1), where (x 1 and y 1) are the coordinates of a point on the line, and m is the slope of the line. Write the equation for a line that has a slope of -2 and y-intercept of 5. NOTES: I substituted the value for the slope (-2) for m and the value for the y-intercept (5) for b.

The variables x and y should always remain variables when writing a linear equation. Give two equations that can represent the other two sides. EXAMPLE 1 Writing Equations in Slope-Intercept Form Write an equation of the line in slope-intercept form. a. 1 2 3 x y y2 y1 2 1 4 7 3 Section Writing Equations in Slope-Intercept Form Plot the ordered pair in a coordinate plane.

(Skills Review Handbook) You may already be familiar with the "y=mx+b" form (called the slope-intercept form of the equation of a line). It is the same equation, in a different form! The "b" value (called the y-intercept) is where the line crosses the y-axis.

Write an equation for the line described. give your answer in slope-intercept form
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