<snapdata remixID="9362266"><project name="Dec to Bin: Electronics + Recursive" app="Snap! 5.4, http://snap.berkeley.edu" version="1"><notes>Decimal to Binary Converter: an electronics-based recursive approach.&#xD;&#xD;The binary equivalent of a decimal number can be found creating a binary counter that counts from 0 to the decimal number.&#xD;&#xD;The least significant bit of the binary number (counter) always toggles (from 0 to 1 and from 1 to 0), but when one bit changes from 1 to 0, the next bit also toggles and this effect repeats recursively until the counter reaches the decimal number.&#xD;&#xD;The binary number is shown as a list of bits. The first item of the list is the least significant bit, and the last item of the list is the most significant bit.&#xD;</notes><thumbnail>data:image/png;base64,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</thumbnail><stage 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