You are given the following definitions to help you: O(g(n)) = {f(n): there exist positive constants c and no such that 0 ≤ f(n) ≤ cg(n) for all n ≥ no}. (g(n)) = {f(n): there exist positive constants c and no such that 0 ≤ cg(n) ≤ f(n) for all n ≥ no}. Ⓒ(g(n)) = {f(n): there exist positive constants C₁, C2, and no such that 0 ≤c₁g(n) ≤ f(n) ≤ c₂g (n) for all n ≥ no} . Using above definitions, prove that: 5. T(n) = 6n + 4n+ 3 € O(n) 6. T(n) = 100n + 10000 € O(n²) 7. T(n)=5n² - 2n + 16 = O(n³) 8. T(n)=5n² - 2n + 16 is not € O(n) 9. T(n)= n³ + 20n € (n²) 10. T(n) = 2n³ - 7n + 1 € (n³)

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Subject: Computer Organization and Architecture 3a

Provide an explanation of the term "aspect ratio."