Which of the following is a paradox of Koch's Snowflake?
A)The successive stages can be imagined but never seen.
B)A computer can generate images, but they cannot be drawn by hand.
C)The perimeter is infinite, but the area is bounded.
D)The seed is complex, but the fractal is simple.
E)The volume is bounded, but the area is infinite.

Question

Quizplus · Accepted Answer

Koch's Snowflake is a fractal curve that starts with an equilateral triangle, and new triangles are added at each iteration, increasing the perimeter without limit. However, the area enclosed by the curve remains finite, creating a paradox where the perimeter is infinite, but the area is bounded.

Which of the Following Is a Paradox of Koch's Snowflake