Given the UART transmitter module sends the byte 8'hA5 with 1 start bit, 8 data bits, no parity, and 1 stop bit, what is the sequence of bits on the tx line?
module uart_tx(input clk, input rst, input [7:0] data, input send, output reg tx); // Simplified UART TX logic // Start bit = 0, data LSB first, stop bit = 1 // Data to send: 8'hA5 = 10100101b endmodule
Remember UART sends a start bit (0), then data bits LSB first, then stop bit (1).
The start bit is 0, then the data bits of 8'hA5 (binary 10100101) sent LSB first: 1 0 1 0 0 1 0 1, then stop bit 1. So the full sequence is 0 1 0 1 0 0 1 0 1 1.
In a UART transmitter module, what does the baud rate generator do?
Think about how UART timing is controlled for sending bits at the right speed.
The baud rate generator creates a timing pulse that controls when each bit is sent, ensuring the transmitter sends bits at the correct speed.
Examine the following UART transmitter snippet. Why does it never send the stop bit?
always @(posedge clk or posedge rst) begin if (rst) begin state <= IDLE; tx <= 1'b1; end else if (baud_tick) begin case(state) IDLE: if (send) begin state <= START; tx <= 0; end START: state <= DATA; DATA: if (bit_index == 7) state <= IDLE; else bit_index <= bit_index + 1; endcase end end
Check if the state machine covers all UART transmission phases.
The code does not have a state to send the stop bit, so after sending data bits it returns to IDLE without sending stop bit.
Choose the correct syntax to declare a parameter BAUD_RATE with value 9600 in Verilog.
Remember Verilog parameter syntax ends with a semicolon and does not use int keyword.
In Verilog, parameters are declared with parameter NAME = value;. The int keyword is SystemVerilog, and param is invalid.
A UART transmitter runs at 50 MHz clock and sends data at 115200 baud. How many clock cycles does it take to send one byte including 1 start bit and 1 stop bit?
Calculate clock cycles per bit, then multiply by total bits (start + 8 data + stop).
Clock cycles per bit = 50,000,000 / 115,200 ≈ 434. Total bits = 1 + 8 + 1 = 10. Total cycles = 434 * 10 = 4340.
