data:image/png;base64,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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==inBase10Recalculate the value in base 10 now that we have a new digit in the current base.inBase10Recalculate the value in base 10 now that we have a new digit in the current base.inBase10Recalculate the value in base 10 now that we have a new digit in the current base.inBase10Recalculate the value in base 10 now that we have a new digit in the current base.201200