Challenge - 5 Problems
Count and Say Master
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Test your skills under time pressure!
❓ Predict Output
intermediate2:00remaining
Output of Count and Say for n=4
What is the output of the Count and Say sequence for n=4?
DSA C
char* countAndSay(int n); int main() { char* result = countAndSay(4); printf("%s\n", result); return 0; } // Assume countAndSay is implemented correctly
Attempts:
2 left
💡 Hint
Remember the sequence starts with "1" and each term describes the previous term.
✗ Incorrect
The sequence starts as: 1, 11, 21, 1211, ... For n=4, the output is "1211".
❓ Predict Output
intermediate2:00remaining
Output of Count and Say for n=5
What is the output of the Count and Say sequence for n=5?
DSA C
char* countAndSay(int n); int main() { char* result = countAndSay(5); printf("%s\n", result); return 0; } // Assume countAndSay is implemented correctly
Attempts:
2 left
💡 Hint
Build from previous term n=4 which is "1211".
✗ Incorrect
For n=5, describe "1211": one '1', one '2', two '1's → "111221".
🔧 Debug
advanced2:30remaining
Identify the error in Count and Say implementation
What error will this Count and Say code produce when n=3?
DSA C
#include <stdio.h> #include <stdlib.h> #include <string.h> char* countAndSay(int n) { if (n == 1) return "1"; char* prev = countAndSay(n - 1); int len = strlen(prev); char* result = malloc(len * 2 + 1); int count = 1, pos = 0; for (int i = 1; i <= len; i++) { if (prev[i] == prev[i - 1]) { count++; } else { result[pos++] = count + '0'; result[pos++] = prev[i - 1]; count = 1; } } result[pos] = '\0'; return result; } int main() { char* res = countAndSay(3); printf("%s\n", res); free(res); return 0; }
Attempts:
2 left
💡 Hint
Check the loop boundary and array indexing carefully.
✗ Incorrect
The loop runs i from 1 to len inclusive, so prev[i] accesses prev[len] which is out of bounds causing segmentation fault.
🧠 Conceptual
advanced2:00remaining
Time complexity of Count and Say sequence generation
What is the time complexity of generating the nth term in the Count and Say sequence using the standard iterative approach?
Attempts:
2 left
💡 Hint
Consider how the length of each term grows and how many terms are generated.
✗ Incorrect
Each term roughly doubles in length, so length is about 2^(n). Generating each term requires processing the previous term fully, so total work is about n * 2^n.
🚀 Application
expert3:00remaining
Count and Say sequence: Find length of nth term
Given the Count and Say sequence, which approach efficiently computes the length of the nth term without generating the full string?
Attempts:
2 left
💡 Hint
Think about storing intermediate results to avoid full string construction.
✗ Incorrect
Dynamic programming can store lengths of previous terms and compute next length by simulating counts without building strings, improving efficiency.
