计算机代考程序代写 scheme dns DHCP cache 2017 – cscodehelp代写

2017
CS 161 Computer Security
Midterm 2
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You have 80 minutes. There are 5 questions, of varying credit (300 points total). The questions are of varying difficulty, so avoid spending too long on any one question. Parts of the exam will be graded automatically by scanning the bubbles you fill in, so please do your best to fill them in somewhat completely. Don’t worry—if something goes wrong with the scanning, you’ll have a chance to correct it during the regrade period.
If you have a question, raise your hand, and when an instructor motions to you, come to them to ask the question.
Question: 1 2 3 4 5 Total Points: 80 60 40 60 60 300 Score:
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Problem 1 True/False (80 points) For each of the following, FILL IN THE BUBBLE next to True if the statement is correct, or next to False if it is not. Each correct answer is worth 4 points. Incorrect answers are worth 0 points. Answers left blank are worth 1 point.
(a) Public key encryption is usually slower and has more overhead than symmetric key encryption.
True False
(b) If Alice comes up with a new idea that she wants to patent, to prove that she was the one who came up with the idea she can generate a digital signature of a description of the idea.
True False
(c) A cryptographic hash function is deterministic: given the same input, it always produces the same output.
True False
(d) A block cipher is deterministic: given the same input and key, it always produces the same output.
True False
(e) Alice and Bob share a symmetric key K, known to nobody else. Alice sends Bob a message m = “I owe you $100” and attaches a MAC tag t computed using K and m. Bob can use m and t to prove to a third party that Alice sent m.
True False
(f) A Diffie–Hellman exchange is secure against a passive attacker (Eve) but not against an active attacker (Mallory).
True False
(g) Suppose Alice has two secret keys, k1 and k2. If she encrypts messages using AES-CBC encryption with k1, then she can generate secure IV’s by computing IVi = HMAC(mi,k2), i.e., the IV is the HMAC of the message (mi) using secret key k2.
True False
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(h) For AES encryption, Alice should not use the same symmetric key to encrypt more than one message.
True False
(i) Given a random key, Alice can use AES-ECB to create a PRNG.
True False
(j) To communicate confidentially in the presence of an eavesdropper, Alice and Bob can use the Diffie-Hellman protocol to exchange RSA public keys that they then use for public key encryption.
True False
(k) ISPs are obligated to verify the IP source address on any traffic entering their network.
True False
(l) A useful property of fiber optic cables is that the technology fundamentally elimi- nates the possibility of eavesdropping.
True False
(m) It’s difficult for an off-path attacker sending IP packets with a spoofed source to view the responses to those packets.
True False
(n) In the event where the domain-name-to-IP-address binding changes, the DNS server responsible for the given domain name sends invalidation messages to clients in order to flush their mappings.
True False
(o) Randomizing the DNS query identifier prevents an on-path attacker from spoofing DNS responses.
True False
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(p) If a laptop joining a WiFi network uses both DHCP and DNS, it will first use DHCP before using DNS.
True False
(q) When establishing a TCP connection, the client and the server engage in a three- way handshake to determine the shared Initial Sequence Number they will both use for that connection.
True False
(r) Hosts that use DHCP on a wired networking technology such as Ethernet are pro- tected against possible DHCP spoofing attacks.
True False
(s) Source port randomization helps defend against an off-path attacker performing the NS cache poisoning attack.
True False
(t) “Bailiwick” checks in modern DNS resolvers will prevent a malicious name server responsible for foo.com from using the Additional fields in its DNS responses to poison cache entries for bar.com.
True False
(u) If a WiFi network MyCoolWifi uses WPA2-Personal, and the administrator of the network chooses the network’s password carefully so that it cannot be guessed, that will prevent an attacker who does not know the MyCoolWifi password from successfully eavesdropping on messages sent by users who know the password and have joined MyCoolWifi.
True False

Problem 2 Short questions (60 points)
(a) (8 points) Let M be a message of size 64 bytes. Let C = AES-CBCK(M); C does not include the IV. For which of the following values can a one-bit error in the value the receiver has for it potentially cause EVERY BLOCK to be decrypted incorrectly? LL that apply.
C IV K None of these
(b) (8 points) Let M be a message of size 64 bytes. Let C = AES-CTRK(M); C does not include the nonce. For which of the following values can a one-bit error in the value the receiver has for it potentially cause EVERY BLOCK to be decrypted incorrectly? LL that apply.
C Nonce K None of these
(c) (12 points) Let M = M1||M2 be a message of size exactly 2 blocks (where Mi are the blocks of M). Assume that Alice shares a secret key k with Bob. Alice encrypts M using AES-ECB, and computes C = C1||C2. She then computes a tag t = Fk(C), and sends (C, t) to Bob. Which of the following choices for F would allow Bob to detect if an attacker tampers with C? LL that apply.
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Fk(C) = MACk(C1) || MACk(C2) Fk(C) = MACk(C1 || C2)
Fk(C) = MACk(C2 || C1)
Fk(C) = MACk(MACk(C1)) Fk(C) = MACk(C1 ⊕ C2) None of these
(d) (12 points) Alice wants to encrypt messages using the CTR mode of operation, but instead of using AES, she wants to use some other keyed function F . Which of the following properties must F necessarily have to allow Alice and Bob to exchange messages securely? LL that apply.
The size of the input and output strings must be equal
Unless one has knowledge of the key, the output of F must appear indis- tinguishable from a random string of the same length
F must be deterministic, i.e., the same input must always map to the same output
F must be invertible, i.e., given the output along with the key, it must be possible to obtain the corresponding input.

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(e) (8 points) RANK the following types of attackers according to which is strongest (rank=1). An attacker of type A is stronger than an attacker of type B if A can succeed at any attacks that B can succeed at, plus A has additional attack capabilities that B does not. If two types of attackers have equal strength, then give them the same rank: either both as 1 (with the third, inferior type of attacker ranked as 2), or both as 2 (if the third type of attacker is superior to them, and thus ranked 1). If none of the attackers is strictly stronger than any of the others, give them all the same rank of 1.
1. Passive on-path attacker 123
2. Off-path attacker 123
3. MITM attacker 123
(f) (12 points) Tyrion is trying to download the latest version of the Bearship web browser from its official website, caltopia.edu. However, the download from cal- topia.edu is taking too long, so Tyrion logs onto FastTorrent, a file sharing service where anyone can upload files for others to download. He searches for Bearship on FastTorrent and downloads the first file that’s returned in the search results. Which of the following could caltopia.edu publish on their website to help users like Tyrion efficiently verify that the file they downloaded from a file-sharing service really is the Bearship browser, and not some malicious program? Efficiency means that if the browser is n bytes, the user does not have to download more than n + O(1) bytes. Assume that the caltopia.edu website is secure. LL that apply.
Publish a screenshot of Bearship’s user interface
Publish a digital signature of the Bearship binary
Publish a version of the Bearship bi- nary encrypted using caltopia.edu’s public key
Publish a secure hash (e.g., SHA- 256) of the Bearship binary
Publish a MAC, along with an asso- ciated key, of the Bearship binary
Publish a version of the Bearship binary encrypted using AES, along with an associated key.

Problem 3 Just How Brutal Does The Force Need To Be? (40 points) Consider a secure hash function H that produces a 60-bit hash.
(a) Suppose that H(1) happens to hash to 0 (i.e., 60 zero bits). If you don’t know anything further about H other than that fact and that it’s a secure hash function, what is the probability that H(2) also hashes to 0?
(b) What is the probability that H has at least one collision? Explain in 1 sentence.
(c) Suppose that commodity hardware can compute a single computation of H in 10 nanoseconds (= 10−8 sec). Within an order of magnitude, how many years will it take for an attacker using a single system to find an x such that H(x) = y for a specific y? You can approximate one year as 3 · 107 sec.
(d) Suppose now that a sustained form of Moore’s Law means that after every year, H can be computed twice as quickly as for the previous year. (For this problem, assume that this acceleration happens discretely year-by-year, rather than being spread across a given year, as is actually more realistic.) Given this change, now about how many years will it take the attacker to find such an x?
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Problem 4 RST injection (60 points) This problem concerns RST injection attacks.
(a) In ONE SENTENCE, explain the purpose of a RST injection attack: that is, what goal does an attacker try to accomplish by launching such an attack?
(b) What information is needed for an attacker to carry out a successful RST injection attack?
(c) Explain under what circumstances an off-path attacker can conduct a successful RST injection attack. If it is impossible for them to do so, explain why they cannot.
(d) Suppose an attacker launches a RST injection attack against Alice. Are there situations in which Alice can detect that the attack has occurred? If YES, explain how she might do so. If NO, explain why it’s not possible for her to do so.
(e) If Alice connects to a WPA2-Enterprise WiFi network, can an attacker successfully launch a RST injection attack against her? Explain why or why not.
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Problem 5 How do you keep a secret? (60 points) Frodo is trying to send a series of secret messages to Galadriel. For this question, we will refer to Galadriel as G and Frodo as F.
(a) (30 points) Assume that G and F share a secret key k. Let The-All-Seeing-Eye be a passive attacker who sees all messages sent by F to G.
For each encryption scheme below, select whether the encryption scheme is Secure or Insecure, and justify your answer in one or two sentences. A scheme is secure if, after observing all of the ciphertexts sent by F, The-All-Seeing-Eye learns nothing about the contents of any plaintext message beyond the message’s length.
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i.
Encryption scheme:
1. F sets IV = H(the current timestamp), where H is a cryptographically strong hash function, and the timestamp is produced with enough precision such that two separate encryptions will not use the same timestamp value.
2. To send a new message m, F encrypts m using AES-CTR mode with IV and sends the resulting ciphertext.
Is this protocol secure against The-All-Seeing-Eye? Secure Insecure
Explanation:
Encryption scheme:
1. F computes p = H(k), where H is a cryptographically strong hash function
2. F stores a long-term counter x, which starts at 0 (assume no risk of overflow)
3. Let n be the number of bits in k, and assume that for this question, all messages are exactly n bits long and p is also n bits long. To send a new message m, F increments x by one and computes s = PRNG(x)[1 : n], where s is the first n bits of a secure PRNG with a seed of x.
4. F thencomputeskx =p⊕sandsendstheciphertext: c=m⊕kx.
Is this protocol secure against The-All-Seeing-Eye?
Secure Insecure
Explanation:
ii.

(b) (30 points) Now assume that instead of sharing a secret key, G and F have shared their public keys, KG and KF . They use these keys to exchange a new symmetric key using the following protocol:
1. F−→G:{F,N1}KG 2. G−→F :{N1,N2}KF 3. F−→G:{N2}KG
In step 1, F generates a random nonce N1 and sends it to G along with his identity
F (to identify himself to G), after encrypting these with her public key. G responds
in step 2 by generating a random nonce N2, and sends it to F along with N1 (to
prove that she possesses the private key K−1) after encrypting these with F’s public G
key. F finally returns N2 encrypted with G’s public key, to prove that he possesses the private key K−1.
F and G now compute a new symmetric key as K = N1 ⊕ N2, and encrypt all subsequent messages using K.
Frodo meets Mallory, and unfortunately doesn’t know that Mallory is evil. Frodo decides to start a conversation with Mallory after obtaining her public key KM. Mallory realizes that if Frodo initiates the same key exchange protocol with her, then she can do so with Galadriel while pretending to be Frodo. (Assume Mallory has obtained Galadriel’s public key.)
i.
Fill in the blanks such that at the end of these steps, Galadriel thinks that she’s exchanged a symmetric key K′ with Frodo. Write down the value of K′.
F
(i) F−→M :{F,N1}KM (iii) G−→M :
(v) F−→M :
K′ =
(ii) M−→G : (iv) M−→F : (vi) M−→G :
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ii.
Which of the following changes to step 1 (“F −→ G :{F,N1}KG”) would prevent Mallory from impersonating Frodo? LL that apply.
The notation [M]K−1 represents a signature over M using a private key K−1.
F −→ G : (C,[C]K−1), F −→ G : (C,[C]K−1), FF
where C = {F, N1}KG
(i.e., include a signature computed over the ciphertext)
F −→ G : ({F,N1}KG,[F,N1]K−1) F
(i.e., include a signature computed over the plaintext)
where C = (F, {N1}KG )
(i.e., only encrypt the nonce in the ciphertext; include a signature computed over this ciphertext)
None of these