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NEW QUESTION: 1
A group of people at a business unit is responsible to process workflows. They all have to be able to look at the work items received by the business unit. In order to complete the processing of the work items, the business processes require that at least one person in the unit review workflow data. It is sufficient that one person completes the processing of the work items, although all workers in the business unit may have to view them. How many workflow queues in a workflow map does the business unit need at a minimum?
A. The business unit needs one work queue.
B. Each person in the business unit needs one personal inbox.
C. Two: one for incoming work items and one for work items being reviewed.
D. Each person in the business unit needs one personal inbox and the business unit needs a work queue.
Answer: A
NEW QUESTION: 2
Which three elements are included in a complete enterprise? (Select three.)
A. technology and process standards for deployment and maintenance
B. historical data that contributed to the current state of the organization
C. descriptions of the components that make up the organization
D. traceability to the goals and objectives of the organization
Answer: A,C,D
NEW QUESTION: 3
View the Exhibit and examine the details of the PRODUCT_INFORMATION table.
Evaluate this SQL statement:
SELECT TO_CHAR (list_price, '$9,999')
From product_information;
Which two statements are true regarding the output? (Choose two.)
A. A row whose LIST_PRICE column contains value 1123.90 would be displayed as $1,124.
B. A row whose LIST_PRICE column contains value 11235.90 would be displayed as #######.
C. A row whose LIST_PRICE column contains value 1123.90 would be displayed as $1,123.
D. A row whose LIST_PRICE column contains value 11235.90 would be displayed as $1,123.
Answer: A,B
NEW QUESTION: 4
Which key agreement scheme uses implicit signatures ?
A. DH
B. ECC
C. MQV
D. RSA
Answer: C
Explanation:
MQV (Menezes-Qu-Vanstone) is an authenticated protocol for key agreement based on the Diffie-Hellman scheme. Like other authenticated Diffie-Hellman schemes, MQV provides protection against an active attacker. The protocol can be modified to work in an arbitrary finite group, and, in particular, elliptic curve groups, where it is known as elliptic curve MQV (ECMQV).
Both parties in the exchange calculate an implicit signature using its own private key and the other's public key.
The following answers are incorrect:
DH is not the correct choice Diffie-Hellman key exchange (D-H) is a specific method of exchanging keys. It is one of the earliest practical examples of Key exchange implemented within the field of cryptography. The Diffie-Hellman key exchange method allows two parties that have no prior knowledge of each other to jointly establish a shared secret key over an insecure communications channel. This key can then be used to encrypt subsequent communications using a symmetric key cipher. It is a type of key exchange.
Synonyms of Diffie-Hellman key exchange include: Diffie-Hellman key agreement Diffie-Hellman key establishment Diffie-Hellman key negotiation Exponential key exchange Diffie-Hellman protocol Diffie-Hellman handshake The scheme was first published by Whitfield Diffie and Martin Hellman in 1976, although it later emerged that it had been separately invented a few years earlier within GCHQ, the British signals intelligence agency, by Malcolm J. Williamson but was kept classified. In 2002, Hellman suggested the algorithm be called Diffie-Hellman-Merkle key exchange in recognition of Ralph Merkle's contribution to the invention of public-key cryptography (Hellman, 2002).
ECC is not the correct choice
Public-key cryptography is based on the intractability of certain mathematical problems. Early public-key systems, such as the RSA algorithm, are secure assuming that it is difficult to factor a large integer composed of two or more large prime factors. For elliptic-curve-based protocols, it is assumed that finding the discrete logarithm of a random elliptic curve element with respect to a publicly-known base point is infeasible. The size of the elliptic curve determines the difficulty of the problem. It is believed that the same level of security afforded by an RSA-based system with a large modulus can be achieved with a much smaller elliptic curve group. Using a small group reduces storage and transmission requirements.
Elliptic curve cryptography (ECC) is an approach to public-key cryptography based on the algebraic structure of elliptic curves over finite fields. The use of elliptic curves in cryptography was suggested independently by Neal Koblitz and Victor S. Miller in 1985.
RSA is not the correct answer
In cryptography, RSA (which stands for Rivest, Shamir and Adleman who first publicly described it) is an algorithm for public-key cryptography. It is the first algorithm known to be suitable for signing as well as encryption, and was one of the first great advances in public key cryptography. RSA is widely used in electronic commerce protocols, and is believed to be secure given sufficiently long keys and the use of up-to-date implementations.
The following reference(s) were/was used to create this question: ISC2 review book version 8 page 15 also see: http://en.wikipedia.org/wiki/MQV http://en.wikipedia.org/wiki/Elliptic_curve_cryptography http://en.wikipedia.org/wiki/RSA
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