Suppose you are given a sorted sequence of distinct integers {a1, a2, . . an}. give an o(log n) algorithm to determine whether there exists an index i such that ai = i. for example, in {−10, −3, 3, 5, 7}, a3 = 3; there is no such i in {2, 3, 4, 5, 6, 7}. write the recurrence for your algorithm and show that its recurrence solves to o(log n) (e. g., using the master method)

1. minimum

2. 6400

3. eight

hope this !

hi there!

the answer will be d: 2

it would take 5 hours i think idk i'm not that good at math.can you me with my questions i need asap.

ranks (& how to earn them):

-beginner (needs at least 0 points & 0 brainliest answers)

- hand (needs at least 100 points & 0 brainliest answers)

-ambitious   (needs at least 250 points & 0 brainliest answers)

-virtuoso (needs at least 500 points & 5 brainliest answers)

-expert   (needs at least 1,000 points & 10 brainliest answers)

-ace (needs at least 3,000 points & 15 brainliest answers)

-genius   (needs at least 15,000 points & 50 brainliest answers)

how to award brainliest:

you must wait until 2 people answer to award brainliest. i'm pretty sure that it should be next to the "" and "comments" buttons.