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Follow the steps below (the first one is done for as an example):
Page 1 of 4: For help and guidance see these examples of how to find the distance between two sets of coordinates. 

(3, 2) and (8, 9) 
Solution d = √ 5^{2} + 7 ^{2} d = √ 74 d = 8.602 
(2,4) and (10,8) 
d = √ 8^{2} + 4 ^{2} d = √ 80^{} d = 8.944 
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Page 2 of 4: For help and guidance see these examples of how to find the distance between two sets of coordinates.
Follow the steps below (the same as Page 1):


(3, 8) and (7,3) 
d = √ 4^{2} + 5 ^{2} d = √ 41^{} d = 6.403 
(2,1) and (6,8) 
d = √ 4^{2} + 7 ^{2} d = √ 65^{} d = 8.062 
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Page 3 of 4: For help and guidance see these examples of how to find the distance between two sets of coordinates.
Use the formula below to calculate the distance, (d) between each pair of points.


(3, 2) and (7,5) 
d = √(7  3) ^{2} + (5  2) ^{2} d = √4 ^{2} + 3 ^{2} d = √16 + 9 d = √25 d = 5 

(4,9) and (9,5) 
d = √(9  4) ^{2} + (5  9) ^{2} d = √5 ^{2} + (4) ^{2} d = √25 + 16 d = √41 d = 6.403 

(4,8) and (10,4) 
d = √(10  4) ^{2} + (4  8) ^{2} d = √6 ^{2} + (4) ^{2} d = √36 + 16 d = √52 d = 7.211 
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Page 4 of 4: For help and guidance see these examples of how to find the distance between two sets of coordinates.
Use the formula below to calculate the distance, (d) between each pair of points.


(3, 2) and (4, 8)

d = √(4  (3)) ^{2} + (8  2) ^{2} d = √7 ^{2} + 6 ^{2} d = √49 + 36 d = √85 d = 9.220 

(6, 4) and (3, 7) 
d = √(3  (6)) ^{2} + (7  (4)) ^{2} d = √9 ^{2} + 11 ^{2} d = √81 + 121 d = √202 d = 14.213 
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The various resources listed below are aligned to the same standard, (8G08) taken from the CCSM (Common Core Standards For Mathematics) as the Geometry Worksheet shown above.
Apply the Pythagorean Theorem to find the distance between two points in a coordinate system.
Similar to the above listing, the resources below are aligned to related standards in the Common Core For Mathematics that together support the following learning outcome:
Understand and apply the Pythagorean Theorem