Official curriculum roadmap, subject/topic distribution, negative marking rules, pacing guidelines, and solved sample questions.
🎯 Mapped Subjects & Topic Question Distribution
Total Question Pool100%
61 MCQs
Combined Active Syllabus
FPGA, CPLD & VHDL / Verilog Design
61 MCQs
Topic Pool
📊 Question Pool Structure
61 MCQs across fundamental, intermediate, and advanced concept tiers.
⚡ Recommended Pacing
45 to 60 seconds per MCQ. Flag complex problems and preserve 10 minutes for final revision.
⚖️ Scoring & Negative Marking
+1 mark per correct answer. In competitive tests with negative marking, -0.25 applies for incorrect guesses.
💡 Strategic Preparation & Exam Hall Guidelines
To maximize your score on FPGA, CPLD & VHDL / Verilog Design, candidates are advised to follow a structured three-pass approach. In the First Pass, solve all direct recall and formula-based questions within 30 seconds each to secure foundational marks. In the Second Pass, tackle multi-step analytical and quantitative reasoning problems. In the Third Pass, review marked questions and verify calculations.
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Modern FPGAs implement combinational logic using $k$-input Look-Up Tables (LUTs, typically 4-LUT or 6-LUT), which store truth tables in small SRAM cells addressed by input logic lines.
How many distinct Boolean logic functions of $K$ variables can be implemented by a single $K$-input Look-Up Table ($K$-LUT)?
A$2^{2^K}$ functions
B$K^2$ functions
C$2^K$ functions
D$2K$ functions
✓ Correct Answer:A - $2^{2^K}$ functions
📖 Step-by-Step Solution & Conceptual Rationale:
A $K$-input LUT contains $2^K$ configuration memory bits. Since each bit can be independently programmed to 0 or 1, the total number of realizable Boolean functions is $2^{2^K}$ (e.g., $2^{2^4} = 65,536$ for a 4-LUT; $2^{64} \approx 1.84 \times 10^{19}$ for a 6-LUT).
What is the primary architectural difference between an FPGA and a CPLD (Complex Programmable Logic Device)?
ACPLDs have millions of flip-flops while FPGAs have only tens
BFPGAs use fine-grained SRAM-based Look-Up Tables (volatile, requiring external configuration flash at boot) with vast routing and high density; CPLDs use coarse-grained non-volatile Flash/EEPROM Macrocells with wide AND-OR arrays, providing instant-on operation and deterministic pin-to-pin propagation delays
CFPGAs cannot implement clock networks while CPLDs can
DFPGAs process only analog signals while CPLDs process digital signals
✓ Correct Answer:B - FPGAs use fine-grained SRAM-based Look-Up Tables (volatile, requiring external configuration flash at boot) with vast routing and high density; CPLDs use coarse-grained non-volatile Flash/EEPROM Macrocells with wide AND-OR arrays, providing instant-on operation and deterministic pin-to-pin propagation delays
📖 Step-by-Step Solution & Conceptual Rationale:
CPLDs feature non-volatile memory (instant-on, no boot EEPROM needed) and predictable, deterministic timing due to centralized switch matrices, whereas FPGAs provide massively higher logic capacity, BRAMs, and DSPs with segmented interconnect routing.
A CLB (e.g., Xilinx Slice or Intel ALM) groups several LUTs with dedicated registers/flip-flops, high-speed carry lookahead chains for multi-bit addition, and fast multiplexer routing.
What is the difference between 'Distributed RAM' and 'Block RAM' (BRAM) in an FPGA?
ADistributed RAM operates only on analog signals
BDistributed RAM is non-volatile while Block RAM is volatile
CBlock RAM is placed outside the FPGA chip on the PCB
DDistributed RAM uses the SRAM cells inside logic LUTs (SliceM) for small, fast, multi-port local memory; Block RAM comprises dedicated, dual-port hard silicon SRAM blocks (e.g., 18Kb/36Kb) optimized for large data buffers and FIFOs
✓ Correct Answer:D - Distributed RAM uses the SRAM cells inside logic LUTs (SliceM) for small, fast, multi-port local memory; Block RAM comprises dedicated, dual-port hard silicon SRAM blocks (e.g., 18Kb/36Kb) optimized for large data buffers and FIFOs
📖 Step-by-Step Solution & Conceptual Rationale:
Distributed RAM re-purposes LUT logic memory for small distributed tables (e.g., shallow FIFOs or shift registers), whereas dedicated BRAM columns provide megabits of high-density, dual-port static RAM without consuming logic LUTs.
What dedicated mathematical function is performed by hardware 'DSP Slices' (e.g., Xilinx DSP48E1/E2) embedded in modern FPGAs?
AVoltage regulation and DC-to-DC step-down conversion
BHigh-speed Multiply-Accumulate (MAC) operations ($P = (A + D) \times B + C$) with pre-adders, multipliers, and ALU accumulators operating at hundreds of MHz
CWi-Fi baseband antenna beam steering exclusively
DDirect conversion of analog sound into MP3 audio
✓ Correct Answer:B - High-speed Multiply-Accumulate (MAC) operations ($P = (A + D) \times B + C$) with pre-adders, multipliers, and ALU accumulators operating at hundreds of MHz
📖 Step-by-Step Solution & Conceptual Rationale:
Hardware DSP slices contain dedicated hardened high-speed multipliers (e.g., $18\times 25$ or $27\times 18$ bits) combined with 48-bit accumulators, enabling high-performance FIR filters, FFTs, and matrix math without burning generic logic fabric.
What is the mathematical definition of 'Setup Time' ($t_{su}$) for a digital Flip-Flop?
AThe delay between the clock edge and the output $Q$ transition
BThe time required to boot the FPGA from power-on
CThe time it takes for the clock to travel from the crystal to the flip-flop
DThe minimum time interval before the active clock edge during which the data input $D$ must remain stable and unchanged
✓ Correct Answer:D - The minimum time interval before the active clock edge during which the data input $D$ must remain stable and unchanged
📖 Step-by-Step Solution & Conceptual Rationale:
Setup time $t_{su}$ is the required stability window prior to the clock edge to allow the internal master latch feedback loop to capture the incoming logic state reliably.
What is the mathematical definition of 'Hold Time' ($t_h$) for a digital Flip-Flop?
AThe propagation delay through the combinational logic path
BThe total duration the clock signal remains high in each cycle
CThe minimum time interval after the active clock edge during which the data input $D$ must remain stable and unchanged
DThe time the circuit can hold data without power
✓ Correct Answer:C - The minimum time interval after the active clock edge during which the data input $D$ must remain stable and unchanged
📖 Step-by-Step Solution & Conceptual Rationale:
Hold time $t_h$ guarantees that data does not change too soon after the clock edge, preventing the new data from blowing through the master latch while the latch is in the process of closing.
In synchronous digital design, what is 'Metastability'?
AAn indeterminate state where a flip-flop output hovers at an intermediate voltage level between logic 0 and 1 or oscillates for an extended period when setup or hold timing constraints are violated
BThe loss of power in the clock distribution network
CThe permanent physical destruction of silicon gates by overvoltage
DA state where a flip-flop toggles at twice the clock frequency
✓ Correct Answer:A - An indeterminate state where a flip-flop output hovers at an intermediate voltage level between logic 0 and 1 or oscillates for an extended period when setup or hold timing constraints are violated
📖 Step-by-Step Solution & Conceptual Rationale:
When an asynchronous input transitions within the setup/hold aperture ($t_{su}/t_h$), the internal bistable feedback cannot resolve instantaneously, causing output hovering/oscillation that resolves after an unpredictable duration.
What is the standard hardware circuit used to mitigate metastability when synchronizing an asynchronous 1-bit control signal into a clock domain?
AA Two-Flip-Flop (Dual-Rank) Synchronizer chain clocked by the destination clock domain
BA Schmitt trigger inverter placed in parallel
CA high-value pull-up resistor connected to VCC
DAn analog RC low-pass filter with 10 ms time constant
✓ Correct Answer:A - A Two-Flip-Flop (Dual-Rank) Synchronizer chain clocked by the destination clock domain
📖 Step-by-Step Solution & Conceptual Rationale:
Cascading two D-flip-flops in series gives the first flip-flop an entire clock cycle $T_{clk}$ to resolve its metastable state before the stable resolved logic level is sampled by the second register.
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