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Solving for coordinates of intersection between lines By Gunn Wei Lim  2O2 (11)
What does it mean? Basically,  its solving the coordinates of 2 intersecting lines to find the common point or the intersecting point where both lines intersect. Don’t understand? Let see how to solve first !
How to solve Firstly we have to find out the equation of the 2 intersecting lines. In the equation, y will be the subject and there is a gradient and a point in which the line intersects with the y-axis. When we find the equation of both lines, we can set them as equal to each other. As there is a intersecting point, the value of x in both equation will be the same. Boring ==zzz Let’s have an example ! :D
Example  We have two equation … 			Y = 2x + 3 				Y = -0.5x + 7 Let’s see this in a graph !
Graph x You should had learnt how to draw a graph in 5.6 . y
Graph Z From the graph, we can see that : ,[object Object]
When the two equations intersect at point Z, the value of x and y in both equation will be the same
Hence we can write …,[object Object]
Z Z = 1.6 , 6.2
Answer = 1.6, 6.2

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Solving for coordinates of intersection between lines

  • 1. Solving for coordinates of intersection between lines By Gunn Wei Lim 2O2 (11)
  • 2. What does it mean? Basically, its solving the coordinates of 2 intersecting lines to find the common point or the intersecting point where both lines intersect. Don’t understand? Let see how to solve first !
  • 3. How to solve Firstly we have to find out the equation of the 2 intersecting lines. In the equation, y will be the subject and there is a gradient and a point in which the line intersects with the y-axis. When we find the equation of both lines, we can set them as equal to each other. As there is a intersecting point, the value of x in both equation will be the same. Boring ==zzz Let’s have an example ! :D
  • 4. Example We have two equation … Y = 2x + 3 Y = -0.5x + 7 Let’s see this in a graph !
  • 5. Graph x You should had learnt how to draw a graph in 5.6 . y
  • 6.
  • 7. When the two equations intersect at point Z, the value of x and y in both equation will be the same
  • 8.
  • 9. Z Z = 1.6 , 6.2
  • 11. Below is a video that will let you understand gradient and intercept ! ( A recap for 5.6)