Could you please help me to solve the problem. Also, could you please answer questions in clear hand-writing and show me the full process, thank you (Sometimes I get the answer which was difficult to read).Thanks a lot
Suppose we are comparing implementations of two algorithms on the same machine. For input size of n, Algorithm A runs in 8n^2 steps, while Algorithm B runs in 64nlog2(n) steps. For what value n>2, where n is an integer, does Algorithm A run in fewer steps than Algorithm B? (give your answer in whole number(s)).
GRAPH:
We can also manually check the validity of this interval by taking a value of n out of this range. For example :
Let n=44, then:
A: 8n2 = 8 x 44^2 = 15488 steps
B: 64nlog2(n) = 64 x 44 x log2(44) = 15374 steps
Thus at this point, A>B and hence our interval holds true.
NOTE: Writing the interval 3<=n<=43 is same as 2<n<=43 as n as supposed to be an integer greater than 2, as mentioned in the question
Could you please help me to solve the problem. Also, could you please answer questions in...
Could you please help me to solve the problem. Also, could you please answer questions in clear hand-writing and show me the full process, thank you (Sometimes I get the answer which was difficult to read).Thanks a lot What is the smallest positive value of n, where n is an integer, such that Algorithm A, whose running time is 100n2 runs faster than Algorithm B, whose running time is 2n , on the same machine (give your answer in whole number(s))
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Hello could you please solve this problem with the clear hands writing to read it Please? Also the good explanation to understand the solution is the subject is real analysis in an in an