Question: The functions f &g are non-negative functions. The function f(n)=O(g(n)) if and only if there exist positive constants c& n0 such that __________ for all n, n≥ n0
Answer:
MCQ: The functions f &g are non-negative functions. The function f(n)=O(g(n)) if and only if there exist positive constants c& n0 such that __________ for all n, n≥ n0
Correct Answer:
A. f(n)≤C*g(n)
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Related Questions
- 1. The functions f & g are non-negative functions. The function f(n)=Ω(g(n)) if and only if there exist positive constants c& n0 such that ___________ for all n, n≥ n0
- 2. The functions f & g are non-negative functions. The function f(n)=θ(g(n)) if and only if there exist positive constants c1,c2 & n0 such that ________for all n, n≥ n0
- 3. Tight bound is denoted as _______
- 4. Upper bound is denoted as _______
- 5. lower bound is denoted as _______
- 6. The function f(n)=o(g(n)) if and only if Limit f(n)/g(n)=0n->∞
- 7. The functionf(n)=o(g(n)) if and only if Limit g(n)/f(n)=0 n->∞
- 8. Thegeneralcriteriaof algorithm;zero or more quantities are externally supplied is ______
- 9. The general criteria of algorithm; at least one quantity is produced ______
- 10. The general criteria of algorithm; Each instruction is clear and unambiguous ______
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