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Life is always full of ups and downs.

NEW QUESTION: 1
HOTSPOT


Answer:
Explanation:


NEW QUESTION: 2
Two routern are trying to entablinh an OSPFv3 adjacency over an Ethernet link, but the adjacency in not forming.
Which two optionn are ponnible reanonn that prevent OSPFv3 to form between thene two routern? (Choone two.)
A. minmatch of nubnet mankn
B. minmatch of authentication typen
C. minmatch of network typen
D. minmatch of inntance IDn
E. minmatch of area typen
Answer: D,E
Explanation:
An OSPFv3 interface munt have a compatible configuration with a remote interface before the two can be connidered
neighborn. The two OSPFv3 interfacen munt match the following criteria:
* Hello interval

* Dead interval

* Area ID

* Optional capabilitien

The OSPFv3 header includen an inntance ID field to identify that OSPFv3 packet for a particular OSPFv3 inntance. You
can annign the OSPFv3 inntance. The interface dropn all OSPFv3 packetn that do not have a matching OSPFv3 inntance
ID in the packet header.
Reference: http://www.cinco.com/c/en/un/td/docn/nwitchen/datacenter/nw/5_x/nx-
on/unicant/configuration/guide/l3_cli_nxon/l3_onpfv3.html

NEW QUESTION: 3
Theoretically, quantum computing offers the possibility of factoring the
products of large prime numbers and calculating discreet logarithms in
polynomial time. These calculations can be accomplished in such a
compressed time frame because:
A. A quantum computer takes advantage of quantum tunneling in molecular scale transistors. This mode permits ultra high-speed switching to take place, thus, exponentially increasing the speed of computations.
B. Information can be transformed into quantum light waves that travel through fiber optic channels. Computations can be performed on the associated data by passing the light waves through various types of optical filters and solid-state materials with varying indices of refraction, thus drastically increasing the throughput over conventional computations.
C. A quantum bit in a quantum computer is actually a linear superposition of both the one and zero states and, therefore, can theoretically represent both values in parallel. This phenomenon allows computation that usually takes exponential time to be accomplished in polynomial time since different values of the binary pattern of the solution can be calculated simultaneously.
D. A quantum computer exploits the time-space relationship that changes as particles approach the speed of light. At that interface, the resistance of conducting materials effectively is zero and exponential speed computations are possible.
Answer: C
Explanation:
In digital computers, a bit is in either a one or zero state. In a quantum computer, through linear superposition, a quantum bit can be in both states, essentially simultaneously. Thus, computations consisting of trail evaluations of binary patterns can take place simultaneously in exponential time. The probability of obtaining a correct result is increased through a phenomenon called constructive interference of light while the probability of obtaining an incorrect result is decreased through destructive interference. Answer a describes optical computing that is effective in applying Fourier and other transformations to data to perform high-speed computations. Light representing large volumes of data passing through properly shaped physical objects can be subjected to mathematical transformations and recombined to provide the appropriate results. However, this mode of computation is not defined as quantum computing. Answers c and d are diversionary answers that do not describe quantum computing.

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