<snapdata remixID="9861880"><project name="binary converter" app="Snap! 6, https://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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