Solving Systems of Linear Equations By Graphing │Algebra
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- Опубликовано: 4 окт 2024
- This algebra math tutorial explains how to solve system of equations by graphing. The first step is to graph each equation on the same coordinate plane. If the lines intersect, the point of intersection is a solution to the system of equations. If they are parallel, the system has no solutions. If they are coincident, the system has infinitely many solution. Throughout the video, we will work through various examples, including equations given in standard form and slope-intercept form, and system of equations that has no solutions and infinitely many solutions. We will also see how to verify/check the solution.
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Substitution method 👉 ruclips.net/video/8ZzFBp3FPEg/видео.html
Elimination method 👉 ruclips.net/video/Q8HJHjARMVs/видео.html
This was a great explanation and I want to thank you because I just recently passed my test because of you! Great video!
u should teach my teacher how to teach😭
Ong
I was taking AI course, needed to learn this again. Watched from CoursEra, Udemy and did not get it. This video was the most clear one. Thank you soooo much!
Thank you. Your explanation was very clear and the steps were short and easy to follow.
Great exexplanation and students should not have problem solving such questions. Highly appreciated.
Sir Thank you so much for the videos.
Am so blessed by your calculations.! It helps me a lot in my studies.
Can you please make a video of Standard Derivatives
And Standard Integers.?
Am a bit stuck on this one.
Thanks.!
Thanks for this great explanation. I was struggling for a day to find a correct concept for solving these types of problems until I found this highly productive video. Hope to stay with this channel to get the help for solving mathematical difficulties. 😘
Such a great and simple explanation. Thank You
THANK YOUU❤, I FINALLY GET IT NOWW❤
Really best method of teaching😮
THANK YOU SO MUCH OMG THE OTHER RUclips EXPLAINERS MADE IT SOUND MORE COMPLICATED
more than perfect explanation thank you please keep posting more videos
Thank you so much omgg i was trying to understand this for 2 hours and then i saw this video and understood it immediatelyy
thank God your video came up before my exam thank you.
Thank you very much with this examples and and explanation I can be able to solve simultaneous equation perfectly
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I’m in homeschool and the way they explain how to solve things is absolute 💩, these videos teach me so much more/better than the ACTUAL books. Thank you
Very helpful
i wish he was my teacher cuz mine don't do nothing:)
Man just solved my issue in 10 minutes i been struggling with this for 2 semesters now 😂
Glad it helps 🙂
Thank you so much... Very helpful 👍🏻
It is actually very helpful
Thanks bro the video was helpful
can you explain when two lines are perpendicular given one example please thanks that was great one
Great 👍
Thank you god bless you
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Explicit to the horizon
For many years I found the graph lessons a monstrous task.
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This is the easy way to understand
Danko🎉
I think from now henceforth I'll be using graphical method.
Thank you sm for this! I actually understood the lesson before my exam!🤍
Thanks
thank you
One thing I didn't understand is why when you draw the graph the graph is no solution and one solution you repeat it twice i meant ''one unit down one unit to the right and one unit down one to the right '' in example "b'' and the infinitely many solutions you do once.
Please answer to as you see this comment i am a student and i didn't understand it okk
Please please 🙏🙏🙏🙏
Relationship between rise and run according to the graph questions
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Please start about inequalities
In the last question why we didn't move the slope twice as we have done it in 2 and 3 questions???
For the last example, you can certainly add a third, fourth, or even fifth point-there’s no problem with that at all. In Examples 2 and 3, I plotted a third point just to demonstrate how easy it is to plot multiple points when the equation is in slope-intercept form. Adding more points can help make your graph more accurate, especially when graphing by hand. However, to draw a line, two points are always enough. Once you have two points, you can simply connect them to draw the line.
way better than the pearson lady
i don’t understand the first part wdym 0?
good
you are a good teacher
GT❤
Sir l haven't understood the equation number 2 please help me
Could you please specify which step of Equation number 2 you're having trouble with? That way, I can provide a more targeted and helpful explanation.
You’re all I’m a slow learner I don’t think I’ll get this 😊
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Y=2x+1
Y=4x+3
Plz solve it
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w
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