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Geometry 2.5 Midpoints.

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Presentation on theme: "Geometry 2.5 Midpoints."— Presentation transcript:

1 Geometry 2.5 Midpoints

2 Midpoint for number lines
A B The midpoint for AB is found by adding a and b then dividing by 2 A + b 2

3 Midpoint for number lines
6 10 The midpoint for AB is found by adding a and b then dividing by 2 6 + 10 2

4 Midpoint for number lines
-2 4 The midpoint for AB is found by adding a and b then dividing by 2 -2 + 4 2

5 What if it’s not a flat line?
That’s why we just Learned about The coordinate plane B

6 What if it’s not a flat line?
(x,y) A We just need the X and y coordinates For each end (x,y) B

7 That is kind of confusing
(x1,y1) (x,y) A We have Two points So let’s change How we label them (x2,y2) (x,y) B

8 Here is your formula ( , ) X1 + X2 2 Y1 + Y2 2

9 If this is easier for you
( , ) Add X’s 2 Add Y’s 2

10 (1,8) ( , ) 2 2 A (4, 6) ( , ) X1 + X2 Y1 + Y2 (7,4) B ( , )

11 (-3,6) ( , ) 2 2 A (1, -2) ( , ) X1 + X2 Y1 + Y2 (5,-10) B ( , )

12 MIDPOINT Y1 + Y2 X1 + X2 2 2 (x1,y1) First, We are finding
The middle of the X’s Then We are finding The middle of the Y’s And that gives us the MIDPOINT (x2,y2) B

13 (x3 & x5)

14 x3 & x5 19 20 21 22 23 24 25 26 27 28 29 30 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18


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