2.4 Math Modeling
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Transcript of 2.4 Math Modeling
Geometry Warm Up: pg. 124 # 21, 22, 26
11. True12. True13. False (isosceles has 2 ≅ sides)14. False
A B CD
E
15. False ( ll )16. True
HW answers pg. 109 # 2, 4, 6 and 116 # 11-20
2. 6n-3, -564. 8n, 16006. 4n+1, 801 and 3n +2, 602
C-C-C-C-C-C-C-C
H H H H H H H H
H H H H H H H H
HH
Octane (C8H
18)
17. False (has all <'s congruent 90°)18. False ( diagonal connects 2 nonconsecutive verticies)19. True20. CnH2n+2
Linear Functions have constant differences:
Term 1 2 3 4 5 ... nValue 4 7 10 13 16 ... 3n+1
Mathematical Models DO NOT have a constant difference BUT there is still a pattern!
+3+3+3+3
2.4 Mathematical Modeling pg. 112 to 117
Investigation Party Handshakes! pg. 112 to 114
First let's go through the reasoning of step 4....
What does the larger # in numerator represent?
What does the smaller # in the numerator represent?
What does the 2 in the denominator represent?
So based on this, what is the function rule for THIS problem?
Will this work for ANY problem involving points and # of segments from those points?
Let's try some pg. 115 # 1-9 oddDIAGRAMS are necessary....
9. 10 teams: pointsGames: segments connecting
themMultiply by 4 (play each other 4 times)
180 games