# Write an equation in standard form for the line described video

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. ## Grade 6 » Expressions & Equations | Common Core State Standards Initiative

Y and x stand for the coordinates of any points on the line. Remember that slope is the change in y or rise over the change in x or run. Now, b gives us the value of y where x is zero, this is called the y-intercept or where the line will cross the y axis. Locate this point on the y axis.

Your slope is the coefficient of your x term. The numerator tells us that the y value for the next coordinate increase by 5, the denominator tells us that the x value for the next coordinate changes by 1, so we can add this values to our starting coordinate of 0, Now do the same process with the new point of 1, The next point is 2, 4.

Connect these three points and label to graph it correctly. Alternately, you could create a table of values, choosing values for x like -1, 0 and 1 and plugging them into the equation one at a time to solve for the corresponding x coordinate.

So your points would be Therefore, you need only two points. Plug in 0 and 1 for x: There is your plot. Now go over to the right 6 now you have the point 6, See how the first example all positive goes up, left to the right and the second goes down, left to the right.

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.

Next we are going to work with b. We know three points along this line -2,3-4,6and -6,9. Add 2 to each y making them -2,5-4,8and -6,This video explores the following problem: Write the equation of a line in slope-intercept form, given a point and an equation of a line that is perpendicular to the line.

First the slope is determined based on the known relationship. The first thing you need to know in order to graph the equation of a circle is where on a plane the center is located. The equation of a circle appears as This is called the center-radius form (or standard form) because it gives you both pieces of information at the same time.

The h [ ]. 1. Linear functions A linear function is a function of the form f(x) = ax+b, where a and b are real numbers. Here, a represents the gradient of the line, and b represents the y . † Equation of a circle: An equation of the circle with center (h;k) and radius r is given by (x¡h)2 +(y ¡k)2 = r2: This is called the standard form for a circle.

Section 8 Linear Functions Lesson #10 Writing a Slope-Intercept Equation from Two Points. Hit the "play" button on the player below to start the audio. You can use the forward and back buttons to navigate between the lesson's pages. algebra part 3 study guide by Abner_Barron includes 38 questions covering vocabulary, terms and more. Which of the following equations is the equation of a suitable line of best fit for the data given below?

D. Algebra part 7. 57 terms. algebra part 6. 49 terms. algebra part 5.

Write a Comment. User Comments (0) Page of JEOPARDY - The equation of the line in slope intercept form which has a slope of 3 and a Slope Intercept Form - \$ ANSWER Point Slope Form Part 1 - \$ "Using Intercepts" is the property of its rightful owner. † Equation of a circle: An equation of the circle with center (h;k) and radius r is given by (x¡h)2 +(y ¡k)2 = r2: This is called the standard form for a circle. Slope-Intercept form is a way a line can be written. It includes the slope and the y-intercept. The equation is y= mx + b, where m = the slope and b = the y-intercept.

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