Suppose you are required to generate a random permutation of size n. assuming that you have access to a source of i ndependent and unbiased random bits, suggest a method for generating random permutations of size n. efficiency is measured in terms of both time and number of random bits. what lower bounds can you prove for this task?

your answer is 228

step-by-step explanation:

add the top and bottom bases together, then divide them by 2, then multiply by the height.

600,000,000,000, or 6e14

step-by-step explanation:

first, you divide the triangle in two, tô form a retangle triangle. after, using pythagoream theorem:

18^2 = 14^2 + (x/2)^2

(x^2/4) + 196 = 324

x^2/4 = 324 - 196

x^2/4 = 128

x^2 = 512

x = √512

x = √2^9

x = 16√2 cm

i hope i you.