Let's pretend you're the leader of a planet. In this planet, there are drones all over the place. You are starting to worry that your planet is at risk of invasion. A question you have is – how many drones are there actually? Is it just one drone seen multiple times or is it a full invasion? To answer this question, your scientific advisors capture three drones and discover that they are stamped with serial numbers in order: #123, #467, and #500. You assume that all drones are stamped with a serial number, starting with #1 and going to some number #N, where N is the total number of drones out there. a) Based on these assumptions, what is the smallest number of drones out there? b) Let's assume all drones are deployed and each is equally likely to get caught. What is the probability of catching the three specific drones in the following situations? a. If they were caught in numerical order specified above (justify in two ways) b. If they were caught in any order

MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Answer the following questions accordingly.

Let's pretend you're the leader of a planet. In this planet, there are drones all over the place. You
are starting to worry that your planet is at risk of invasion. A question you have is – how many
drones are there actually? Is it just one drone seen multiple times or is it a full invasion?
To answer this question, your scientific advisors capture three drones and discover that they are
stamped with serial numbers in order: #123, #467, and #500. You assume that all drones are
stamped with a serial number, starting with #1 and going to some number #N, where N is the
total number of drones out there.
a) Based on these assumptions, what is the smallest number of drones out there?
b) Let's assume all drones are deployed and each is equally likely to get caught. What is the
probability of catching the three specific drones in the following situations?
a. If they were caught in numerical order specified above (justify in two ways)
b. If they were caught in any order
Transcribed Image Text:Let's pretend you're the leader of a planet. In this planet, there are drones all over the place. You are starting to worry that your planet is at risk of invasion. A question you have is – how many drones are there actually? Is it just one drone seen multiple times or is it a full invasion? To answer this question, your scientific advisors capture three drones and discover that they are stamped with serial numbers in order: #123, #467, and #500. You assume that all drones are stamped with a serial number, starting with #1 and going to some number #N, where N is the total number of drones out there. a) Based on these assumptions, what is the smallest number of drones out there? b) Let's assume all drones are deployed and each is equally likely to get caught. What is the probability of catching the three specific drones in the following situations? a. If they were caught in numerical order specified above (justify in two ways) b. If they were caught in any order
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