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How do you graph the slope of 5 2?
Example #1:
Using the slope of 5/2, we see that 5 is the rise and 2 is the run or horizontal distance. Now, starting at the point (1,2) or the blue dot, draw a rise of 5. In other words, count 5 units straight up as you draw a line. You will end up at the point (1,7) after you are done.
What is the slope of 5 over 2?
Algebra Examples
Using the slope-intercept form, the slope is 0 .
What is 1/3 in a graph?
(1, 3) is in the first quadrant.
How do I plot a graph?
- First, find the value for x on the x-axis. …
- Next, find the y-value – in this case, y=1100, so find 1100 on the y-axis. …
- Your point should be plotted at the intersection of x=0 and y=1100. …
- Finally, plot the point on your graph at the appropriate spot.
How do you graph equations?
To graph an equation using the slope and y-intercept, 1) Write the equation in the form y = mx + b to find the slope m and the y-intercept (0, b). 2) Next, plot the y-intercept. 3) From the y-intercept, move up or down and left or right, depending on whether the slope is positive or negative.
What is the y-intercept in y =- 2x 5?
In the equation y = 2x – 5, the y- intercept, b, is –5. This means the line crosses the y-axis at –5.
What’s the slope of 5?
Imagine a slope of 5, this means for every step you take you go up 5 stairs. You get to the top and rise much quicker. Another visual example: Imagine you are going skiing. As you go down a slope, you expect the slope to be negative.
What is the slope for 2?
y=2 is a horizontal line, which has a slope of zero.
How do you find a slope?
The slope of a line characterizes the direction of a line. To find the slope, you divide the difference of the y-coordinates of 2 points on a line by the difference of the x-coordinates of those same 2 points.
Graphing Slope
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A couple of examples showing how graphing slope works
Take the graphing slope quiz below to measure your understanding
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Graph an Equation when the Y Intercept is a Fraction (y=2x+2/3) – YouTube
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How to Graph y=(5/3)x – YouTube
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How To Graph y=2x+5 – YouTube
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SOLUTION: How do I graph a line when x=5/2
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SOLUTION: How do I graph a line when x=5/2
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- Summary of article content: Articles about SOLUTION: How do I graph a line when x=5/2 Using the slope of 5/2, we see that 5 is the rise and 2 is the run or horizontal distance. Now, starting at the point (1,2) or the blue dot, draw a rise of 5. …
- Most searched keywords: Whether you are looking for SOLUTION: How do I graph a line when x=5/2 Using the slope of 5/2, we see that 5 is the rise and 2 is the run or horizontal distance. Now, starting at the point (1,2) or the blue dot, draw a rise of 5.
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How do you graph y+4=-5/2(x-3)? | Socratic
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- Summary of article content: Articles about How do you graph y+4=-5/2(x-3)? | Socratic See a solution process below: Explanation: This is a linear equation. Therefore, first, solve for two points which solve the equation and … …
- Most searched keywords: Whether you are looking for How do you graph y+4=-5/2(x-3)? | Socratic See a solution process below: Explanation: This is a linear equation. Therefore, first, solve for two points which solve the equation and … See a solution process below: This is a linear equation. Therefore, first, solve for two points which solve the equation and plot these points: First Point: For x = 3 y + 4 = -5/2(3 – 3) y + 4 = -5/2 * 0 y + 4 = 0 y + 4 – color(red)(4) = 0 – color(red)(4) y + 0 = -4 y = -4 or (0, -4) Second Point: For x = 5 y + 4 = -5/2(5 – 3) y + 4 = -5/2 * 2 y + 4 = -5 y + 4 – color(red)(4) = -5 – color(red)(4) y + 0 = -9 y = -9 or (5, -9) We can next graph the two points on the coordinate plane: graph{((x-3)^2+(y+4)^2-0.239)((x-5)^2+(y+9)^2-0.239)=0 [-30, 30, -15, 15]} Now, we can draw a straight line through the two points to graph the line: graph{(y+5/2x – 7/2)((x-3)^2+(y+4)^2-0.239)((x-5)^2+(y+9)^2-0.239)=0 [-30, 30, -15, 15]}
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how to graph 5 2
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- Summary of article content: Articles about how to graph 5 2 The graphs of linear equations in two variables are straight lines. … −2 – 3 = −5. (1, −5). PBCC. Page 1 of 5. SLC Lake Worth Math Lab … …
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Use the Slope–Intercept Form of an Equation of a Line – Elementary Algebra
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- Summary of article content: Articles about Use the Slope–Intercept Form of an Equation of a Line – Elementary Algebra Graph the line of the equation y=-\frac{5}{2}x+1 using its slope and y-intercept. The figure shows a line graphed on the x y-coordinate plane. The x. …
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Graphing Slope
Graphing slope
Graphing slope is the goal of this lesson. We will show you here how easy the process is using the slope and any point given.
A couple of examples showing how graphing slope works
Recall that when drawing the run, you will always move from left to right.
Again, when drawing the run, you will always move from left to right.
Take the graphing slope quiz below to measure your understanding.
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Given a point of (1, 2) and a slope of 5/2, graph the slope of the line.First, we need to locate the point (1, 2) and put it on the coordinate system.We show the point (1, 2) with a blue dot in the figure below.Then, from that point, you will need to show a slope of 5/2Using the slope of 5/2, we see that 5 is the rise and 2 is the run or horizontal distance.Now, starting at the point (1,2) or the blue dot, draw a rise of 5. In other words, count 5 units straight up as you draw a line. You will end up at the point (1,7) after you are done.Now, starting at point (1,7), draw a run of 2 or count 2 units horizontally as you draw a line. You will end up at the point (3,7) once you are done doing this.Finally, draw a line between your starting point and your final point. This is the slope of the line, which we show below with a red line.Given a point of (2, 7) and a slope of -3/2, graph the slope of the line.First, locate the point (2, 7) and put it on the coordinate system.Using the slope of -3/2, we see that 3 is the fall and 2 is the run or horizontal distance.Notice that this time we don’t rise, but fall because the slope is negative.Now, starting at the point (2,7) draw a fall of 3. In other words, count 3 units straight down as you draw a line. Once you are done, you will end point at the point (2, 4).Starting at point (2,4), draw a run of 2 or count 2 units horizontally as you draw a line. Once you are done, you will end up at the point (4,4)Finally, draw a line between your starting point and your final point. This is the slope of the line.
Graphing Slope
Graphing slope
Graphing slope is the goal of this lesson. We will show you here how easy the process is using the slope and any point given.
A couple of examples showing how graphing slope works
Recall that when drawing the run, you will always move from left to right.
Again, when drawing the run, you will always move from left to right.
Take the graphing slope quiz below to measure your understanding.
Email I am at least 16 years of age. I have read and accept the privacy policy. I understand that you will use my information to send me a newsletter. Subscribe
Share this page: What’s this? Pinterest Tumblr Reddit WhatsApp Enjoy this page? Please pay it forward. Here’s how… Would you prefer to share this page with others by linking to it? Click on the HTML link code below. Copy and paste it, adding a note of your own, into your blog, a Web page, forums, a blog comment, your Facebook account, or anywhere that someone would find this page valuable.
Given a point of (1, 2) and a slope of 5/2, graph the slope of the line.First, we need to locate the point (1, 2) and put it on the coordinate system.We show the point (1, 2) with a blue dot in the figure below.Then, from that point, you will need to show a slope of 5/2Using the slope of 5/2, we see that 5 is the rise and 2 is the run or horizontal distance.Now, starting at the point (1,2) or the blue dot, draw a rise of 5. In other words, count 5 units straight up as you draw a line. You will end up at the point (1,7) after you are done.Now, starting at point (1,7), draw a run of 2 or count 2 units horizontally as you draw a line. You will end up at the point (3,7) once you are done doing this.Finally, draw a line between your starting point and your final point. This is the slope of the line, which we show below with a red line.Given a point of (2, 7) and a slope of -3/2, graph the slope of the line.First, locate the point (2, 7) and put it on the coordinate system.Using the slope of -3/2, we see that 3 is the fall and 2 is the run or horizontal distance.Notice that this time we don’t rise, but fall because the slope is negative.Now, starting at the point (2,7) draw a fall of 3. In other words, count 3 units straight down as you draw a line. Once you are done, you will end point at the point (2, 4).Starting at point (2,4), draw a run of 2 or count 2 units horizontally as you draw a line. Once you are done, you will end up at the point (4,4)Finally, draw a line between your starting point and your final point. This is the slope of the line.
How do you graph #y+4=-5/2(x-3)#?
This is a linear equation. Therefore, first, solve for two points which solve the equation and plot these points:
First Point: For #x = 3#
#y + 4 = -5/2(3 – 3)#
#y + 4 = -5/2 * 0#
#y + 4 = 0#
#y + 4 – color(red)(4) = 0 – color(red)(4)#
#y + 0 = -4#
#y = -4# or #(0, -4)#
Second Point: For #x = 5#
#y + 4 = -5/2(5 – 3)#
#y + 4 = -5/2 * 2#
#y + 4 = -5#
#y + 4 – color(red)(4) = -5 – color(red)(4)#
#y + 0 = -9#
#y = -9# or #(5, -9)#
We can next graph the two points on the coordinate plane:
graph{((x-3)^2+(y+4)^2-0.239)((x-5)^2+(y+9)^2-0.239)=0 [-30, 30, -15, 15]}
Now, we can draw a straight line through the two points to graph the line:
graph{(y+5/2x – 7/2)((x-3)^2+(y+4)^2-0.239)((x-5)^2+(y+9)^2-0.239)=0 [-30, 30, -15, 15]}
So you have finished reading the how to graph 5 2 topic article, if you find this article useful, please share it. Thank you very much. See more: how to graph 5/2 on a number line, 5/2 on a line graph, y=-5(4)-2, 2 on a graph, 5/2 slope, how to graph fractions, x=5 graph, y=5(4)-2
