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Slope-Intercept Form De?nation The y-intercept of a line is the point where the line hits the y-axis. Remark 1 By DE?nation, a y-intercept is a point on the y-axis. This means that the y-intercept
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Okay in this essential GED mascot we're going to learn how to find the slope in an equation that you'll see on the GED math test usually give you something like this really they want you to graph it afterwards, or they'll just ask you to slope directly so remember the normal it's called the point-slope formula looks like this we have y is equal to MX and that's basically the slope, and you'll either see it as well just say 2 over 3, so you see it as a fraction, or you'll also see it as an improper fraction with either a normal fraction or an improper fraction and remember an improper fraction is when you have a larger number up top from there what do these fractions mean well remember we have rise whoops are the over run okay so if the number up top is positive let's say it's 2 that means you're going to go up you want to rise if the number up top is negative say negative 2 that means you're going to go down and the run if it's positive let's say I don't know it's 3 you're going to go to the right and if its negative say negative 3 you're going to go to the left we're not going to go over specific points and plotting right now we're just going to go over finding the slope and kind of messed up jumbled algebra equations and then finally this last part is just the y-intercept, so it's right little better intercept it's always just good to know because when we're actually plotting the lines you definitely need to know what to do with that part of the equation but for now we're just going to rearrange this kind of jumbled up equations to look like Y is equal to some fraction plus something else and then from there we're just going to find what is the slope okay looking at number one it says negative seven minus X is equal to negative five Y actually let's clear all of this out and then let's do this problem again okay so fixing all that we want to get this Y by itself and remember it doesn't matter if it's on the left or if it's on the right now we just want us to look like Y is equal to whatever or y is equal to whatever okay so the easiest way just to get Y by itself is just to get this negative five often off of this Y it's what we're going to do is divide by negative five on both sides so divided by negative five and divide by negative five okays, so now that gives us Y is equal to negative x over negative five and remember if there's something there, but there's no number that means there's a one there so negative one x over negative five, and then we just have to it's going to be plus negative 7 over negative five and if you want to rewrite it the other way, so it's easier to read we have negative x over negative five is equal to or not equal to two loops plus negative 7 over negative five okay look at our answers we have one fifth five over seven five and negative seven now remember anytime you have a fraction that has two negative signs we think if you had negative 10 maybe divided by negative two this is the same thing remember every...

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0:25 8:35 From Two Points Get the Slope Intercept Equation of a Line YouTube Start of suggested clip End of suggested clip So this is the equation we use to calculate the slope M the symbol for the slope is equal to y2MoreSo this is the equation we use to calculate the slope M the symbol for the slope is equal to y2 minus y1 divided by x2 minus x1. So you can see we have two points each one has an x and a y x. And a y.
Slope compares the vertical change (the rise) to the horizontal change (the run) when moving from one fixed point to another along the line. A ratio comparing the change in y (the rise) with the change in x (the run) is used calculate the slope of a line.
5:27 12:08 How To Convert From Slope Intercept Form to Standard Form | Algebra YouTube Start of suggested clip End of suggested clip So now it looks much better. So that's the answer in standard form. Now let's run through some moreMoreSo now it looks much better. So that's the answer in standard form. Now let's run through some more examples go ahead and try this one y is equal to 2X minus four over three.
FactYou can use this fact when you know:Slope formula:two points on a lineSlope-intercept formula: y = mx + bthe slope and y-intercept of a linePoint-slope formula: y - y1 = m(x - x1)the slope of a line and a point on the lineParallel lines have equal slopesthe slope of a line1 more row
0:03 8:38 Slope Intercept Form Y=mx+b | Algebra - YouTube YouTube Start of suggested clip End of suggested clip So for this particular problem all we need to do is move the 2x from the left side to the right.MoreSo for this particular problem all we need to do is move the 2x from the left side to the right. Side it's positive 2x on the left.
2:23 4:20 How to rewrite an equation into slope intercept form - YouTube YouTube Start of suggested clip End of suggested clip By 4 so I'm going to divide by 4. So I have y equals x. Over 4 which we could also write as y equalsMoreBy 4 so I'm going to divide by 4. So I have y equals x. Over 4 which we could also write as y equals 1/4. X so there you go ladies and gentlemen that is now in slope-intercept.

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A slope test PDF is a standardized form used to determine the slope stability of a site by analyzing geological and hydrological factors.
Typically, engineers, geologists, or construction professionals involved in site development and land use planning are required to file a slope test PDF.
To fill out a slope test PDF, one must provide site-specific data such as ground elevation, existing vegetation, soil type, water drainage patterns, and any previous geological assessments.
The purpose of a slope test PDF is to assess the stability and safety of slopes for construction and land use to prevent landslides and other geological hazards.
The information that must be reported includes location coordinates, slope angle, soil composition, drainage characteristics, and any identified risks related to slope stability.
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