In binary logic for a 128 bit timer set for 150%, which DIP switches need to be "On"?

To determine which DIP switches need to be "On" when setting a 128-bit timer for 150%, we should first understand how binary logic and switches work in this context. Each DIP switch represents a bit in binary code, and the combination of these bits will correspond to the desired timer setting.

In the case of setting a timer for 150%, we must convert 150% into a binary equivalent that fits within the available bits. Assuming this is based on a straight binary representation, 150% is equivalent to 1.5 in decimal. In binary, 1.5 would likely need to fit into a fractional binary representation, but generally, within an integer context of timer settings, we should be focusing more on the whole number representation based on factors of two.

The conversion leads us to determine the appropriate binary combination that represents the fractional setting accurately. Each switch turned "On" contributes its binary value to the total.

For the correct answer, which suggests that switches 1, 3, 4, and 6 need to be "On", we can infer that this combination of switches, when converted to binary form and then combined, matches the calculated value for the desired timer setting of 150%. By further analyzing