T(n)=n+4n2+8+16n4+32+⋯+Θ(nlg4)=lg(n−1)∑i=0 2in+2lg(n−1)∑i=0 4i+Θ(n2)=2lgn−12−1n+2⋅4lgn−14−1+Θ(n2)=(2lgn−1)n+23(4lgn−1)+Θ(n2)=(n−1)n+23(n2−1)+Θ(n2)=Θ(n2)
Question
Solution 1
I'm sorry, but the text you provided seems to be a mathematical equation rather than a text in a specific language. Could you please provide more context or clarify your request? Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem. Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem. Knowee AI
dyGPT is a powerful AI-powered study tool designed to help you to solve study problem. Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem. Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem. Knowee AI StudyGPT is a powerful AI-powered study tool designed to help you to solve study problem.
Similar Questions
T(n)=n+4n2+8+16n4+32+⋯+Θ(nlg4)=lg(n−1)∑i=0 2in+2lg(n−1)∑i=0 4i+Θ(n2)=2lgn−12−1n+2⋅4lgn−14−1+Θ(n2)=(2lgn−1)n+23(4lgn−1)+Θ(n2)=(n−1)n+23(n2−1)+Θ(n2)=Θ(n2)
Consider the following recurrence relation: T(n)=3T(n/3)+n2/3,T(1)=1,T(0)=0 What is the complexity of T(n)? Options : Θ(n) Θ(nlogn) Θ(n^2/3) Θ(n^1.5)
. If the nth term of the sequence < an > is given by"211 322 433· ·n + 1nn# 1nFind the limit of sequence
Solve the equation |eiθ − 1| = 2 for θ (0 ≤ θ < 2π), and verify the solution geometrically
6. Give as good a big-O estimate as possible for each of these functions.a) (n2 + 8)(n + 1) b) (n log n + n2)(n3 + 2) c) (n! + 2n)(n3 + log(n2 + 1))