A standard multiplexed 6 by 4 LED matrix contains a total of _______ independent light-emitting nodes, which can be fully operated using a minimum of _______ microcontroller control pins.
24; 10
To answer this question, we need to understand how a multiplexed LED matrix works and how to determine the number of independent light-emitting nodes and the microcontroller control pins required.
A multiplexed 6 by 4 LED matrix is a grid of LEDs arranged in 6 rows and 4 columns. The total number of independent light-emitting nodes is the product of the number of rows and columns.
Calculations for the total independent nodes:
Hence, the total number of independent light-emitting nodes in the matrix is 24.
For a multiplexed LED matrix, you need to control each row and each column separately, which typically requires one control pin per row and one per column.
Calculations for control pins:
Therefore, a minimum of 10 microcontroller control pins are required to operate a 6 by 4 LED matrix.
From the calculations, we conclude that:
Based on the explanation above, the correct answer is: 24; 10.
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