The question asks about communication systems where a single data symbol can be transmitted using multiple different carrier frequencies. This technique is related to spread spectrum methods, specifically frequency hopping.
Let's examine how each option handles symbol transmission concerning carrier frequencies:
In DS-CDMA, the signal representing a symbol is spread across a wide frequency band using a unique pseudorandom code. While the signal occupies a wide band, it generally uses a single center carrier frequency for transmission at any given moment. The spreading is done via the code, not by hopping between distinct carrier frequencies for a single symbol.
In Slow Frequency Hopping (SFH), the system changes its carrier frequency (hops) at a rate slower than the symbol transmission rate. This means:
While a symbol can span multiple frequencies, it's not guaranteed that a single symbol transmission inherently involves *different* carrier frequencies *within* its own duration in the way the question implies.
Fast Frequency Hopping (FFH) operates differently. The carrier frequency is changed much more rapidly than the symbol transmission rate. Specifically, the hopping rate is faster than the symbol rate. This implies that:
This directly matches the condition described in the question.
Time Hopping (TH) techniques focus on transmitting data in short bursts during specific time intervals, essentially hopping in the time domain. While it can be combined with frequency hopping, its primary mechanism isn't about using different carrier frequencies for a single symbol, but rather about controlling the timing of transmissions.
Based on the analysis, the system where a single symbol can be transmitted using different carrier frequencies is characterized by a hopping rate that is faster than the symbol rate. This allows segments of a single symbol to be sent on different frequencies during its transmission time.
Given the parity check matrix H of a (5, 1) repetition code as,
$H=\begin{bmatrix} 1 & 0 & 0 & 0 : 1 \\ 0 & 1 & 0 & 0 : 1 \\ 0 & 0 & 1 & 0 : 1 \\ 0 & 0 & 0 & 1 : 1 \end{bmatrix}$
The corresponding generator matrix G is:
The core of an optical fiber has
The core diameter of single mode fiber is in the order of
Consider the following statements :
Losses in optical fibers are caused by
1. Impurities in the fibre material
2. Microbending
3. Splicing
4. Step index profile
Of these statements :
Assertion (A) : Optical fibers have broader bandwidth compared to conventional copper cables.
Reason (R) : Low power LASER beams are considered to be very powerful as compared to high power ordinary light beams.