Question 8 Consider a recursive function de cToBin(decimal) that converts a decimal number to a binary representation but still in base 10. Note that all inputs and output are 32-bit integers. Example outputs: decToBin (7) = 111 (one hundred and eleven) decToBin (23) = 10111 (ten thousand, one hundred and eleven) decToBin (18) = 10010 (ten thousand and ten) What is the time complexity of de cToBin? O(logn) O(2^n)

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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Question 8
Consider a recursive function de cTOBin (decimal) that converts a decimal number to a binary representation but
still in base 10. Note that all inputs and output are 32-bit integers.
Example outputs:
decToBin (7) = 111 (one hundred and eleven)
decToBin (23) = 10111 (ten thousand, one hundred and eleven)
decToBin (18) = 10010 (ten thousand and ten)
What is the time complexity of decTOBin?
O(logn)
O(2^n)
None of the other answers are correct
O(n)
O(1)
Transcribed Image Text:Question 8 Consider a recursive function de cTOBin (decimal) that converts a decimal number to a binary representation but still in base 10. Note that all inputs and output are 32-bit integers. Example outputs: decToBin (7) = 111 (one hundred and eleven) decToBin (23) = 10111 (ten thousand, one hundred and eleven) decToBin (18) = 10010 (ten thousand and ten) What is the time complexity of decTOBin? O(logn) O(2^n) None of the other answers are correct O(n) O(1)
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