Solve and fill the blanks in "The Second Hint" and "The Third Hint" ACTIVITY : FINDING AREA OF KOCH SNOWFLAKEFigure 5.11 The first four figures, Fo, F1, F2, and F3, in the construction of the Koch snowflake.2. THE FIRST HINTLet Nn denote the number of sides of figure Fn. Since Fo is a triangle, No = 3.Let In denote the length of each side of Fn. Since Fo is an equilateral trianglewith sides of length lo = 1, we now need to determine N1 and /1. Since F1 iscreated by removing the middle third of each side and replacing that linesegment with two line segments, for each side of Fo, we get four sides in F1.Therefore, the number of sides for F1 isN1 = 4.3.3. THE SECOND HINTSince the length of each of these new line segments is 1/3 the length of the line segments inFo, the length of the line segments for F1 is given by1%3DSimilarly, for F2, since the middle third of each side of F1 is removed andreplaced with two line segments, the number of sides in F2 is given by: (fillthis box)484. THE THIRD HINTSince the length of each of these sides is 1/3 the length of the sides of F1, the length of eachside of figure F2 is given by1/9

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Answered: Similarly, for F2, since the middle…

Similarly, for F2, since the middle third of each side of F1 is removed and replaced with two line segments, the number of sides in F2 is given by: (fil this box)

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Question

Solve and fill the blanks in "The Second Hint" and "The Third Hint"

ACTIVITY : FINDING AREA OF KOCH SNOWFLAKE
Figure 5.11 The first four figures, Fo, F1, F2, and F3, in the construction of the Koch snowflake.
2. THE FIRST HINT
Let Nn denote the number of sides of figure Fn. Since Fo is a triangle, No = 3.
Let In denote the length of each side of Fn. Since Fo is an equilateral triangle
with sides of length lo = 1, we now need to determine N1 and /1. Since F1 is
created by removing the middle third of each side and replacing that line
segment with two line segments, for each side of Fo, we get four sides in F1.
Therefore, the number of sides for F1 is
N1 = 4.3.
3. THE SECOND HINT
Since the length of each of these new line segments is 1/3 the length of the line segments in
Fo, the length of the line segments for F1 is given by
1
%3D
Similarly, for F2, since the middle third of each side of F1 is removed and
replaced with two line segments, the number of sides in F2 is given by: (fill
this box)
48
4. THE THIRD HINT
Since the length of each of these sides is 1/3 the length of the sides of F1, the length of each
side of figure F2 is given by
1/9

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