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BI
Big Ideas Math Geometry, 2014
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3. Using Midpoint and Distance Formulas
1. Basics of Geometry
p. 1-61
13 Subchapters
2. Reasoning and Proofs
p. 63-121
13 Subchapters
3. Parallel and Perpendicular Lines
p. 123-169
12 Subchapters
4. Transformations
p. 171-227
13 Subchapters
5. Congruent Triangles
p. 229-297
15 Subchapters
6. Relationships Within Triangles
p. 299-355
13 Subchapters
7. Quadrilaterals and Other Polygons
p. 357-413
12 Subchapters
8. Similarity
p. 415-459
11 Subchapters
9. Right Triangles and Trigonometry
p. 461-525
14 Subchapters
10. Circles
p. 527-652
14 Subchapters
11. Circumference, Area, and Volume
p. 591-663
15 Subchapters
12. Probability
p. 665-719
13 Subchapters
Additional Topic
1 Subchapters
Start
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Communicate Your Answer
p. 19
2 Solutions
3
p. 19
4
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Monitoring Progress
p. 20-23
9 Solutions
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Exercises
p. 24-26
53 Solutions
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Exercise
15
Page
25
Page
25
Hint & Answer
Solution
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Use the
Midpoint Formula
.
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Check the answer
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(5,2)
Practice makes perfect
Practice exercises
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Progress overview
To find the
midpoint
, we can use the
Midpoint Formula
. (x_1+x_2/2,y_1+y_2/2)
The coordinates of the given endpoints are (3,- 5) and (7,9). Let's use these to find the coordinates of the midpoint.
M(x_1+x_2/2,y_1+y_2/2)
SubstitutePoints
Substitute ( 3,- 5) & ( 7,9)
M(3+ 7/2,- 5+ 9/2)
AddTerms
Add terms
M(10/2,4/2)
CalcQuot
Calculate quotient
M(5,2)
The midpoint is located at (5,2).
Using the Distance and Midpoint Formulas in Proofs
Level 1 exercises - Using the Distance and Midpoint Formulas in Proofs
Level 2 exercises - Using the Distance and Midpoint Formulas in Proofs
Level 3 exercises - Using the Distance and Midpoint Formulas in Proofs
Subchapter links
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Communicate Your Answer
p.19
3
Communicate Your Answer
4
(Page 19)
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Monitoring Progress
p.20-23
1
Monitoring Progress
2
(Page 20)
3
Monitoring Progress
4
(Page 21)
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Monitoring Progress
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(Page 22)
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Exercises
p.24-26
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