8. Evaluate (sin(√1+z³) +21y) dr + 121r dy where C is the boundary of the region K(4). The first K(0) is an equilateral triangle of length 1. The second K(1) is K(0) with 3 equilateral triangles of length 1/3 added. K(2) is K(1) with 3*4¹ equilateral triangles of length 1/9 added. K(3) is K(2) with 3*42 of length 1/27 added and K(4) is K(3) with 3*4³ of length 1/81 added. Their pictures are below. We could take this even further and try to find the line integral for K called the Koch snowflake. It has many odd properties..... K(oo), which is a fractal

8. Evaluate (sin(√1+z³) +21y) dr + 121r dy where C is the boundary of the region K(4). The first K(0) is an equilateral triangle of length 1. The second K(1) is K(0) with 3 equilateral triangles of length 1/3 added. K(2) is K(1) with 34¹ equilateral triangles of length 1/9 added. K(3) is K(2) with 342 of length 1/27 added and K(4) is K(3) with 3*4³ of length 1/81 added. Their pictures are below. We could take this even further and try to find the line integral for K called the Koch snowflake. It has many odd properties..... K(oo), which is a fractal

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section: Chapter Questions

Problem 12T

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