Question 1(a) [3 marks]#
Define Continuous time Signal and Discrete time Signal with Wave form.
Answer:
Table: Comparison of Signal Types
Signal Type | Definition | Waveform Example |
---|---|---|
Continuous time Signal | Signal defined for all time instants with continuous values | Smooth, unbroken curve |
Discrete time Signal | Signal defined only at specific time instants with samples | Series of distinct points |
Diagram:
graph LR subgraph Continuous A[Continuous Time Signal] --> B[x(t)] B --> C[Defined for all t] end subgraph Discrete D[Discrete Time Signal] --> E[x(n)] E --> F[Defined for integer n] end
- Amplitude continuity: In continuous signals, amplitude can take any value, while discrete signals have specific amplitude values
- Mathematical notation: Continuous signals use x(t), discrete signals use x[n] or x(n)
Mnemonic: “CoSiDi” - Continuous Signals flow like rivers, Discrete signals are like stepping stones
Question 1(b) [4 marks]#
Explain periodic and aperiodic signal.
Answer:
Table: Periodic vs. Aperiodic Signals
Property | Periodic Signal | Aperiodic Signal |
---|---|---|
Definition | Repeats exactly after fixed time interval | Does not repeat or has infinite period |
Mathematical Expression | x(t) = x(t + nT) for all t | x(t) ≠ x(t + T) for any T |
Energy/Power | Infinite energy, finite power | Finite energy, zero average power |
Examples | Sine waves, square waves | Single pulse, damped sinusoid |
Diagram:
graph TD subgraph Periodic A[x(t) = x(t+T)] --> B[Repeats exactly] B --> C[Fundamental period T] end subgraph Aperiodic D[x(t) ≠ x(t+T)] --> E[Never repeats exactly] E --> F[No fundamental period] end
- Spectral property: Periodic signals have discrete frequency components, aperiodic have continuous spectrum
- Fourier analysis: Periodic signals use Fourier series, aperiodic use Fourier transform
Mnemonic: “PART” - Periodic signals Always Repeat in Time
Question 1(c) [7 marks]#
Explain block diagram of digital communication system.
Answer:
Diagram: Digital Communication System
flowchart LR A[Source] --> B[Source Encoder] B --> C[Channel Encoder] C --> D[Digital Modulator] D --> E[Channel] E --> F[Digital Demodulator] F --> G[Channel Decoder] G --> H[Source Decoder] H --> I[Destination]
Table: Functions of Digital Communication System Blocks
Block | Function | Example |
---|---|---|
Source | Generates message to be transmitted | Microphone, Keyboard |
Source Encoder | Removes redundancy, compresses data | Huffman coding, JPEG |
Channel Encoder | Adds controlled redundancy for error detection/correction | Hamming codes, CRC |
Digital Modulator | Converts digital data to analog signals | ASK, FSK, PSK |
Channel | Medium that carries the signal | Wired, Wireless, Optical fiber |
Digital Demodulator | Converts received signal back to digital | ASK, FSK, PSK demodulators |
Channel Decoder | Detects/corrects errors using added redundancy | Error correction circuits |
Source Decoder | Reconstructs original message | Data decompression |
- Advantage: Noise immunity, secure transmission, multiplexing capability, integration with digital systems
- Key processes: Sampling, quantization, coding, modulation/demodulation
Mnemonic: “SECMCDS” - Source Encodes, Channel codes, Modulates, Channel, Demodulates, Sink receives
Question 1(c) OR [7 marks]#
Explain singularity functions.
Answer:
Table: Common Singularity Functions
Function | Mathematical Definition | Properties | Applications |
---|---|---|---|
Unit Step | u(t) = 1 for t ≥ 0, 0 for t < 0 | Discontinuous at t=0 | Switch-on signals, Heaviside function |
Unit Impulse | δ(t) = ∞ for t = 0, 0 elsewhere, ∫δ(t)dt = 1 | Infinitely tall, zero-width | Impulse response, sampling |
Unit Ramp | r(t) = t·u(t) | Continuous but not differentiable at t=0 | Linear time functions |
Unit Parabola | p(t) = (t²/2)·u(t) | Second integral of unit impulse | Acceleration to position |
Diagram:
- Integration relationship: Each function is the integral of the previous one
- Mathematical toolkit: Used to analyze complex systems by breaking into simpler components
Mnemonic: “SIPR” - Step Impulse Parable Ramp - functions ordered by increasing order of integration
Question 2(a) [3 marks]#
A signal carries 10 bit/signal elements. If 100 signal elements sent per second. Find the bit rate.
Answer:
Solution:
Bit Rate = Number of bits per signal element × Number of signal elements per second
Bit Rate = 10 bits/signal element × 100 signal elements/second
Bit Rate = 1000 bits/second = 1 kbps
Diagram:
graph LR A[Signal Elements: 100/s] --> B[Each Element: 10 bits] B --> C[Bit Rate = 1000 bits/s]
- Bit rate: Number of bits transmitted per second (bps)
- Signal element: Physical manifestation of one or more bits
Mnemonic: “BEE” - Bit rate equals Elements times bits per Element
Question 2(b) [4 marks]#
Explain Even and Odd signal.
Answer:
Table: Even vs. Odd Signals
Property | Even Signal | Odd Signal |
---|---|---|
Definition | f(-t) = f(t) | f(-t) = -f(t) |
Symmetry | Mirror symmetry about y-axis | Origin symmetry (rotational) |
Fourier Series | Contains only cosine terms | Contains only sine terms |
Examples | Cosine, | t |
Diagram:
- Decomposition: Any signal can be decomposed as sum of even and odd components
- Even part: f_e(t) = [f(t) + f(-t)]/2
- Odd part: f_o(t) = [f(t) - f(-t)]/2
Mnemonic: “ESOM” - Even Signals have mirror symmetry, Odd signals flip when Mirrored
Question 2(c) [7 marks]#
Explain the block diagram of ASK modulator and de-modulator with waveform.
Answer:
ASK Modulator Diagram:
flowchart LR A[Digital Input] --> B[Product Modulator] C[Carrier Generator fc] --> B B --> D[ASK Output]
ASK Demodulator Diagram:
flowchart LR A[ASK Input] --> B[Band-Pass Filter] B --> C[Envelope Detector] C --> D[Low-Pass Filter] D --> E[Comparator] E --> F[Digital Output]
Waveform:
Table: ASK Modulation and Demodulation Process
Process | Function | Mathematical Representation |
---|---|---|
Modulation | Varies amplitude of carrier | s(t) = A·m(t)·cos(2πf_c·t) |
Filtering | Removes noise outside band | Bandpass filter centered at f_c |
Detection | Recovers envelope | Using diode and capacitor |
Decision | Converts to digital | Threshold comparison |
- Binary ASK: Carrier present for ‘1’, absent for ‘0’
- Bandwidth: Minimum BW = bit rate, typically twice bit rate used
Mnemonic: “AMPS” - ASK Modulates carrier Power (amplitude) with digital Signal
Question 2(a) OR [3 marks]#
A signal has a bit rate of 4000 bit/second and a baud rate of 1000 baud. How many data elements are carried by each signal element?
Answer:
Solution:
Number of bits per signal element = Bit rate / Baud rate
Number of bits per signal element = 4000 bits/second / 1000 signal elements/second
Number of bits per signal element = 4 bits/signal element
Diagram:
graph LR A[Bit Rate: 4000 bps] --> C[Divide] B[Baud Rate: 1000 baud] --> C C --> D[4 bits/signal element]
- Bit rate: Data transmission speed in bits per second
- Baud rate: Number of signal elements (symbols) per second
Mnemonic: “BBR” - Bits per symbol equals Bit rate divided by Baud Rate
Question 2(b) OR [4 marks]#
Discuss the various communication channels characteristics.
Answer:
Table: Communication Channel Characteristics
Characteristic | Description | Importance |
---|---|---|
Bandwidth | Range of frequencies channel can transmit | Determines maximum data rate |
Noise | Unwanted signals that corrupt transmission | Affects signal quality and error rate |
Attenuation | Loss of signal strength during transmission | Limits transmission distance |
Distortion | Change in signal shape/timing | Causes intersymbol interference |
Channel capacity | Maximum data rate with arbitrary small error | Given by Shannon’s theorem |
Diagram:
graph TD A[Channel Characteristics] --> B[Bandwidth] A --> C[Noise] A --> D[Attenuation] A --> E[Distortion] A --> F[Channel Capacity] C --> G[SNR] B --> H[Data Rate] F --> H
- SNR (Signal-to-Noise Ratio): Ratio of signal power to noise power
- Channel capacity: C = B·log₂(1+SNR), where B is bandwidth
Mnemonic: “BAND-C” - Bandwidth, Attenuation, Noise, Distortion define Capacity
Question 2(c) OR [7 marks]#
Compare ASK, FSK and PSK.
Answer:
Table: Comparison of Digital Modulation Techniques
Parameter | ASK | FSK | PSK |
---|---|---|---|
Principle | Varies amplitude | Varies frequency | Varies phase |
Mathematical Expression | s(t) = A·m(t)·cos(2πf_c·t) | s(t) = A·cos(2π[f_c+m(t)Δf]t) | s(t) = A·cos(2πf_c·t+m(t)·π) |
Bandwidth | r_b (minimum) | 2(Δf+r_b/2) | 2r_b |
Power Efficiency | Poor | Moderate | Good |
Noise Immunity | Poor | Better | Best |
Implementation Complexity | Simple | Moderate | Complex |
Applications | Low-cost systems | Noise-prone environments | High-performance systems |
Diagram:
- Bit error rate: PSK < FSK < ASK (PSK is best)
- Complexity order: ASK < FSK < PSK (ASK is simplest)
Mnemonic: “AFP” - Amplitude, Frequency, Phase are modified in ASK, FSK, PSK respectively
Question 3(a) [3 marks]#
Explain the working of FSK modulator with block diagram and output Waveform.
Answer:
FSK Modulator Block Diagram:
flowchart LR A[Digital Input] --> B[Switch Controller] B --> C[Oscillator 1 - f1] B --> D[Oscillator 2 - f2] C --> E[Output] D --> E
Waveform:
Table: FSK Modulation Process
Step | Description |
---|---|
Digital Input | Binary data (0s and 1s) |
Frequency Selection | f₁ for bit ‘1’, f₂ for bit ‘0’ |
Waveform Generation | s(t) = A·cos(2πf₁t) for bit ‘1’, s(t) = A·cos(2πf₂t) for bit ‘0’ |
Output | Continuous phase frequency-shifted signal |
- Binary FSK: Uses two frequencies f₁ and f₂ separated by frequency deviation
- Advantage: Better noise immunity than ASK
Mnemonic: “FAST” - Frequency Alternates between Separate Tones
Question 3(b) [4 marks]#
Draw the PSK modulation waveform for the sequence of 1010110110.
Answer:
BPSK Modulation for 1010110110:
Table: BPSK Mapping
Bit | Phase | Interpretation |
---|---|---|
1 | 0° | In-phase with carrier (positive) |
0 | 180° | Out-of-phase with carrier (negative) |
Diagram:
graph TD A[Bit Stream 1010110110] --> B[Phase Mapping] B --> C[1=0° Phase] B --> D[0=180° Phase] C --> E[Modulated Signal] D --> E
- Phase shift: 180° transition at each bit change
- Constant amplitude: Unlike ASK, amplitude remains constant
Mnemonic: “POPI” - Phase Opposites for bit Pairs represent Information
Question 3(c) [7 marks]#
Draw the ASK and FSK modulation waveform for the sequence of 1100110101.
Answer:
Input Bit Sequence: 1100110101
ASK Modulation:
FSK Modulation:
Table: Comparison for the Sequence 1100110101
Bit Position | Bit Value | ASK Representation | FSK Representation |
---|---|---|---|
1-2 | 11 | Carrier present | Higher frequency |
3-4 | 00 | Carrier absent | Lower frequency |
5-7 | 110 | Carrier present/absent | Higher/lower frequency |
8-10 | 101 | Carrier present/absent/present | Higher/lower/higher frequency |
- ASK modulation: Simple on-off keying where carrier is present for ‘1’ and absent for ‘0’
- FSK modulation: Frequency shifts between two distinct values based on bit value
Mnemonic: “AFOP” - ASK switches carrier On-Off while FSK shifts between Pairs of frequencies
Question 3(a) OR [3 marks]#
Explain the working of MSK modulator with block diagram and output Waveform.
Answer:
MSK Modulator Block Diagram:
flowchart LR A[Digital Input] --> B[Serial to Parallel] B --> C[Even Bits] B --> D[Odd Bits] C --> E[Cos Modulator] D --> F[Sin Modulator] G[90° Phase Shifter] --> F H[Carrier Generator] --> E H --> G E --> I[Combiner] F --> I I --> J[MSK Output]
Waveform:
Table: MSK Modulation Process
Characteristic | Description |
---|---|
Principle | Special case of OQPSK with sinusoidal pulse shaping |
Phase Continuity | Ensures smooth phase transitions (no abrupt phase changes) |
Frequency Deviation | ±0.25 bit rate from carrier frequency |
Bandwidth Efficiency | Better than conventional FSK |
- Phase continuity: Key advantage - reduces bandwidth compared to FSK
- Constant envelope: Resistant to non-linear amplification
Mnemonic: “MCPS” - MSK ensures Continuous Phase Shifts
Question 3(b) OR [4 marks]#
Draw the constellation diagram of 8-PSK and 16-QAM.
Answer:
8-PSK Constellation Diagram:
16-QAM Constellation Diagram:
Table: Comparison of Constellation Diagrams
Parameter | 8-PSK | 16-QAM |
---|---|---|
Bits per Symbol | 3 bits | 4 bits |
Symbol Positions | 8 points on circle | 16 points in grid |
Amplitude Levels | 1 (constant) | 3 (variable) |
Phase Angles | 8 angles (45° apart) | 12 angles |
Error Sensitivity | Moderate | Higher than 8-PSK |
Spectral Efficiency | 3 bits/Hz | 4 bits/Hz |
- 8-PSK: Points equally spaced around circle with constant amplitude
- 16-QAM: Points arranged in square grid with different amplitudes and phases
Mnemonic: “CEPA” - Constellation points in PSK have Equal amplitudes but different Phases, QAM has both Amplitude and phase variations
Question 3(c) OR [7 marks]#
Draw BPSK and QPSK modulation waveform for 1010101011.
Answer:
Input Bit Sequence: 1010101011
BPSK Modulation:
QPSK Modulation (Grouping bits: 10,10,10,10,11):
Table: BPSK vs. QPSK for 1010101011
Characteristic | BPSK | QPSK |
---|---|---|
Bits per symbol | 1 | 2 |
Number of symbols | 10 | 5 |
Symbol rate | Same as bit rate | Half of bit rate |
Bandwidth efficiency | 1 bit/Hz | 2 bits/Hz |
Phase states | 2 (0°, 180°) | 4 (45°, 135°, 225°, 315°) |
- BPSK: Each bit causes a potential 180° phase shift
- QPSK: Processes two bits at once, uses four phase states
Mnemonic: “BQSE” - BPSK takes 1 bit while QPSK takes 2 bits, doubling Spectral Efficiency
Question 4(a) [3 marks]#
Encode the data using Shanon Fano code for below probability sequence. P = { 0.30, 0.25, 0.20, 0.12, 0.08, 0.05}
Answer:
Table: Shannon-Fano Coding Process
Symbol | Probability | Division Steps | Shannon-Fano Code |
---|---|---|---|
A | 0.30 | Top Group | 0 |
B | 0.25 | Top Group | 10 |
C | 0.20 | Bottom Group | 110 |
D | 0.12 | Bottom Group | 1110 |
E | 0.08 | Bottom Group | 1111 0 |
F | 0.05 | Bottom Group | 1111 1 |
Diagram:
graph TD A[Symbols] --> B[A:0.30, B:0.25, C:0.20, D:0.12, E:0.08, F:0.05] B --> C[A:0.30, B:0.25] B --> D[C:0.20, D:0.12, E:0.08, F:0.05] C --> E[A:0.30] C --> F[B:0.25] D --> G[C:0.20, D:0.12] D --> H[E:0.08, F:0.05] G --> I[C:0.20] G --> J[D:0.12] H --> K[E:0.08] H --> L[F:0.05] E --> M[Code: 0] F --> N[Code: 10] I --> O[Code: 110] J --> P[Code: 1110] K --> Q[Code: 11110] L --> R[Code: 11111]
- Shannon-Fano algorithm: Recursively divide symbols into two groups with nearly equal probabilities
- Code efficiency: Not always optimal but generally good compression
Mnemonic: “SPDF” - Split Probabilities and assign Digits based on Frequency
Question 4(b) [4 marks]#
Explain Hamming code.
Answer:
Table: Hamming Code Properties
Property | Description |
---|---|
Type | Linear error-correcting code |
Error Detection | Can detect up to 2 bit errors |
Error Correction | Can correct single bit errors |
Parity Bits (r) | For n data bits: 2^r ≥ n + r + 1 |
Code Structure | Systematic: message bits + parity bits |
Positions of Parity Bits | Powers of 2: positions 1, 2, 4, 8, 16… |
Diagram:
graph TD A[Hamming Code] --> B[Parity Bits] A --> C[Data Bits] B --> D[Position 1] B --> E[Position 2] B --> F[Position 4] B --> G[Position 8] A --> H[Example: Hamming(7,4)] H --> I[4 data bits + 3 parity bits]
- Encoding: Calculate parity bits to ensure specific bit positions have even/odd parity
- Decoding: Calculate syndrome to determine error position
Mnemonic: “PSEC” - Parity bits in Power of 2 positions Systematically Enable error Correction
Question 4(c) [7 marks]#
Compare TDMA and FDMA.
Answer:
Table: Comparison of TDMA and FDMA
Parameter | TDMA | FDMA |
---|---|---|
Basic Principle | Divides time into slots | Divides frequency into channels |
Resource Allocation | Each user gets full bandwidth for short time | Each user gets narrow bandwidth for entire time |
Guard Time/Band | Requires guard time between slots | Requires guard bands between channels |
Synchronization | Critical (timing-dependent) | Not required (frequency separation) |
Efficiency | Better for bursty data | Better for continuous data |
Interference | Less susceptible to interference | More susceptible to adjacent channel interference |
Hardware Complexity | Complex (needs buffering, synchronization) | Simpler (fixed filters) |
Power Consumption | Lower (transmitter on only during time slot) | Higher (continuous transmission) |
Capacity | Easily expanded by adding time slots | Limited by available spectrum |
Applications | GSM, DECT cordless phones | Analog cellular, satellite systems |
Diagram:
graph TD subgraph TDMA A[Time Slots] --> A1[User 1] A --> A2[User 2] A --> A3[User 3] A --> A4[Guard Time] end subgraph FDMA B[Frequency Bands] --> B1[User 1] B --> B2[User 2] B --> B3[User 3] B --> B4[Guard Bands] end
- System flexibility: TDMA can dynamically allocate slots, FDMA is fixed allocation
- Implementation: TDMA requires digital technology, FDMA works with analog/digital
Mnemonic: “TIME-FREQ” - TDMA splits Intervals of tiME, FDMA splits Ranges of frEQuency
Question 4(a) OR [3 marks]#
Encode the data using Huffman code for below probability sequence. P = { 0.4, 0.19, 0.16, 0.15, 0.1}
Answer:
Table: Huffman Coding Process
Symbol | Probability | Huffman Code |
---|---|---|
A | 0.40 | 0 |
B | 0.19 | 10 |
C | 0.16 | 110 |
D | 0.15 | 111 |
E | 0.10 | 110 |
Diagram:
graph TD Z[Root: 1.0] --> A[A: 0.4] Z --> Y[0.6] Y --> B[B: 0.19] Y --> X[0.41] X --> C[C: 0.16] X --> W[0.25] W --> D[D: 0.15] W --> E[E: 0.1] A -- 0 --> AA[Code: 0] B -- 1 --> BB[Code: 10] C -- 0 --> CC[Code: 110] D -- 0 --> DD[Code: 1110] E -- 1 --> EE[Code: 1111]
- Huffman algorithm: Build a binary tree from bottom up, starting with least probable symbols
- Optimality: Produces minimal average code length
Mnemonic: “HUMP” - Huffman creates shorter codes for Higher Probabilities
Question 4(b) OR [4 marks]#
Define Channel Capacity in terms of SNR and its importance in communication.
Answer:
Shannon’s Channel Capacity Formula:
C = B × log₂(1 + SNR)
Where:
- C = Channel capacity in bits per second
- B = Bandwidth in Hz
- SNR = Signal-to-Noise Ratio
Table: Channel Capacity Characteristics
Aspect | Description | Importance |
---|---|---|
Definition | Maximum error-free data rate possible | Sets fundamental limits |
SNR Dependence | Logarithmically increases with SNR | Shows diminishing returns of power |
Bandwidth Dependence | Linearly increases with bandwidth | Shows value of spectrum |
Theoretical Bound | Can’t exceed Shannon limit with any coding | Guides system design |
Diagram:
graph LR A[Channel Capacity] --> B[Bandwidth B] A --> C[Signal-to-Noise Ratio] B --> D[C = B × log₂(1 + SNR)] C --> D D --> E[Theoretical Maximum] E --> F[Error-free Communication]
- Shannon-Hartley theorem: Establishes theoretical maximum data transfer rate
- Error probability: Can be made arbitrarily small if data rate < channel capacity
Mnemonic: “SNRB” - Shannon capacity depends on Noise ratio and Bandwidth
Question 4(c) OR [7 marks]#
Explain FDMA Technique in detail.
Answer:
FDMA (Frequency Division Multiple Access)
Table: FDMA System Characteristics
Aspect | Description | Significance |
---|---|---|
Basic Principle | Divides available spectrum into channels | Enables multiple simultaneous users |
Channel Allocation | Fixed frequency bands per user | Simplifies hardware design |
Guard Bands | Frequency separation between channels | Prevents adjacent channel interference |
Duplexing | Often paired with FDD (separate Tx/Rx bands) | Enables simultaneous two-way communication |
Bandwidth Utilization | Each channel has fixed bandwidth | Potentially inefficient for bursty data |
Intermodulation | Products of multiple carriers | Requires careful power amplifier design |
Diagram:
graph TD A[Available Spectrum] --> B[Guard Band] A --> C[User 1 Channel] A --> D[Guard Band] A --> E[User 2 Channel] A --> F[Guard Band] A --> G[User 3 Channel] A --> H[Guard Band] A --> I[User 4 Channel]
FDMA Implementation:
- Implementation: Relatively simple using bandpass filters
- Advantages: No synchronization required, continuous transmission
- Disadvantages: Spectrum inefficiency, limited flexibility
Mnemonic: “FDMA-CIGS” - Frequency Division creates Multiple Access through Channels with Individual Guard band Separation
Question 5(a) [3 marks]#
Explain TDMA Access technique.
Answer:
TDMA (Time Division Multiple Access)
Table: TDMA Key Characteristics
Characteristic | Description |
---|---|
Basic Principle | Divides time into frames and slots |
Resource Sharing | Each user assigned specific time slot |
Guard Time | Small time separation between slots |
Frame Structure | Multiple slots form a complete frame |
Synchronization | Timing reference required for all users |
Diagram:
graph LR A[TDMA Frame] --> B[Slot 1 - User 1] A --> C[Slot 2 - User 2] A --> D[Slot 3 - User 3] A --> E[Slot 4 - User 4] A --> F[Slot 5 - User 5] A --> G[Slot 6 - User 6]
- Digital implementation: Requires ADC/DAC for analog signals
- Burst transmission: Users transmit only during assigned slots
Mnemonic: “TIME” - Time slots Individually Managed for Each user
Question 5(b) [4 marks]#
Explain E1 Career system.
Answer:
E1 Carrier System
Table: E1 Carrier System Specifications
Parameter | Specification | Details |
---|---|---|
Total Bit Rate | 2.048 Mbps | European standard |
Number of Channels | 32 time slots (0-31) | 30 voice + 2 control |
Voice Channels | Time slots 1-15, 17-31 | Each 64 kbps |
Signaling Channel | Time slot 16 | For channel signaling |
Frame Alignment | Time slot 0 | Synchronization |
Frame Duration | 125 μs | 8000 frames per second |
Sampling Rate | 8 kHz | Follows Nyquist theorem |
Diagram:
graph TD A[E1 Frame - 2.048 Mbps] --> B[TS0: Framing] A --> C[TS1-15: Voice Channels] A --> D[TS16: Signaling] A --> E[TS17-31: Voice Channels] B --> F[Frame Alignment Signal] D --> G[Channel Associated Signaling]
- Multiplexing technique: TDM (Time Division Multiplexing)
- PCM encoding: 8-bit samples at 8 kHz sampling rate
Mnemonic: “E132” - E1 has 32 time slots with 2.048 Mbps
Question 5(c) [7 marks]#
Explain block diagram of Digital telephone exchange, elements of hardware sub systems.
Answer:
Digital Telephone Exchange Block Diagram
flowchart TD A[Digital Telephone Exchange] --> B[DLU: Digital Line Unit] A --> C[LTG: Line/Trunk Group] A --> D[SN: Switching Network] A --> E[CP: Central Processor] B --> F[Interface to Subscribers] C --> G[Interface to Trunks] D --> H[Digital Switching] E --> I[System Control]
Table: Hardware Subsystems of Digital Telephone Exchange
Subsystem | Function | Key Components |
---|---|---|
DLU (Digital Line Unit) | Interface between subscriber lines and exchange | Line cards, CODEC, SLIC, PCM conversion |
LTG (Line/Trunk Group) | Handles trunk lines, interfaces with other exchanges | Trunk cards, signaling units, echo cancellers |
SN (Switching Network) | Routes calls between ports, provides connectivity | Time/space switches, connection memory, control logic |
CP (Central Processor) | Controls overall system operation | Main processor, memory, operating system, databases |
Peripherals | Supporting functions | Power supply, alarm systems, maintenance terminals |
Hardware Elements Details:
- DLU: Converts analog voice to 64 kbps PCM, handles line signaling
- LTG: Manages E1/T1 trunks, implements protocols like SS7
- SN: Typically time-division switching fabric, non-blocking architecture
- CP: Call processing, billing, maintenance, administrative functions
Mnemonic: “DLSC” - DLU connects subscribers, LTG connects trunks, SN switches calls, CP controls everything
Question 5(a) OR [3 marks]#
Compare TDM and FDM.
Answer:
Table: Comparison of TDM and FDM
Parameter | TDM | FDM |
---|---|---|
Domain Division | Time | Frequency |
Channel Separation | Guard time | Guard bands |
Multiplexing Process | Sequential time slots | Parallel frequency bands |
Implementation | Digital (primarily) | Analog or digital |
Crosstalk | Generally less | More susceptible |
Synchronization | Critical | Not required |
Diagram:
- Bandwidth utilization: TDM more efficient for digital, FDM better for analog
- System complexity: TDM requires precise timing, FDM needs precise filters
Mnemonic: “TFDS” - Time and Frequency Division Systems divide different domains
Question 5(b) OR [4 marks]#
Discuss T1 Multiplexing hierarchy.
Answer:
Table: T1 Multiplexing Hierarchy
Level | Designation | Data Rate | Number of Voice Channels | Multiplexing |
---|---|---|---|---|
T1 | DS1 | 1.544 Mbps | 24 | 24 DS0 (64 kbps) |
T2 | DS2 | 6.312 Mbps | 96 | 4 DS1 |
T3 | DS3 | 44.736 Mbps | 672 | 7 DS2 |
T4 | DS4 | 274.176 Mbps | 4032 | 6 DS3 |
Diagram:
graph TD A[Individual Voice Channels - DS0 64 kbps] --> B[T1/DS1 - 1.544 Mbps] B --> C[T2/DS2 - 6.312 Mbps] C --> D[T3/DS3 - 44.736 Mbps] D --> E[T4/DS4 - 274.176 Mbps]
T1 Frame Structure:
- T1 frame format: 193 bits (24 channels × 8 bits + 1 framing bit)
- Frame duration: 125 μs (8000 frames per second)
Mnemonic: “T-QUAD” - T1, T2, T3, T4 form a QUADruple hierarchy of multiplexing levels
Question 5(c) OR [7 marks]#
List Features, Characteristics, Advantages and Disadvantages of IoT.
Answer:
Table: Internet of Things (IoT) Overview
Category | Key Points |
---|---|
Features | Device connectivity, Sensor integration, Automated control, Data analytics, Remote monitoring |
Characteristics | Low power consumption, Small form factor, Wireless communication, Real-time data processing, Scalability |
Advantages | Improved efficiency, Data-driven decisions, Remote management, Predictive maintenance, Resource optimization |
Disadvantages | Security vulnerabilities, Privacy concerns, Interoperability issues, Implementation complexity, Power constraints |
Features of IoT:
graph TD A[IoT Features] --> B[Connectivity] A --> C[Intelligence] A --> D[Sensing] A --> E[Automation] A --> F[Cloud Integration] A --> G[Data Analytics]
Advantages & Disadvantages:
Characteristics Details:
- Interconnectivity: Anything can be connected to global information & communication infrastructure
- Things-related services: IoT provides thing-related services like privacy protection
- Heterogeneity: Devices based on different hardware/software platforms
- Dynamic changes: Device state changes dynamically (connecting/disconnecting, sleeping/waking)
- Enormous scale: Number of devices requiring management exceeds traditional internet connected devices
Mnemonic: “CASED” - Connectivity, Automation, Sensing, Efficiency, Data analytics - key IoT features