1. What is a fractal?
2. Fractals can be generated using iteration of geometric procedures and complex numbers. Explain what iteration means and give an example of iteration of a geometric procedure. (For a challenge, try to make your own!)
3. Discuss the concepts of perimeter and area of fractals.
4. Who is Benoit Mandelbrot and what role did he play in the study of fractals?
5. What role do computers play in the study of fractals?
6. Give the general form of the function that produces the Mandelbrot set and explain how to determine if a complex number is in the set. Use the following numbers as examples to show iteration and determine if the number is in the Mandelbrot set:
z = 1
z = i
z = -1/2
z = 1 + i

answer set (b) 0.5, 3/4 80% is in order from least to greatest.  

step-by-step explanation:

in order to compare rational numbers to each other, it is much easier if they are in the same form.   typically, the best form in which to evaluate rational numbers is in decimals.   in order to convert a percent to a decimal, you would divide the given percentage by 100.   you can also accomplish the conversion by moving the decimal point over two places to the left.   for example, the decimal value of 80% is 80/100, or 0.8.   in order to convert a fraction to a decimal, you need to divide the numerator by the denominator.   for example, 3/4 is 0.75.   so, for choice (b) 0.5 3/4 (0.75), 80% (0.8) is the only choice in which the numbers are in order from least to greatest.  

whatvare the choices

step-by-step explanation:

what do u need to know

step-by-step explanation:

- both graphs increase on their domain.

- the graphs of both functions have the same x-intercept.

- neither graph has a y-intercept.