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))
`Hey,
Note: Brother if you have any queries related the answer please do comment. I would be very happy to resolve all your queries.
Since algorithm A takes 100*n^2 and B takes 2^n
So,
100*n^2<2^n for Algorithm A to be faster since time taken should be less
So,
root of 100*n^2-2^n=0 is 14.3
So,
n>=15
So, smallest positive integer n is 15
Kindly revert for any queries
Thanks.
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 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...
What is the smallest value of n such that an algorithm whose running time is 100n2 runs faster than an algorithm whose running time is 2n on the same machine?
What is the smallest integer value of n > 3 such that an algorithm whose running time is 7n runs slower than an algorithm whose running time is 7(log2n)4 on the same machine? Justify your answer. You may provide a plot or/and proof.
Could you help me with 11,12,and 13 please ?
Thanks in advance,
Massimo Ulto
8. If you have had calculus, prove the power rule for positive exponents. Specifically, prove that for every positive integer n, (x") = na"-1. (Hint: Use induction on n and the Product rule, writing " = 9. Prove that for every positive integer n n(n + 1 + 2 + ... +n= 10. Prove that for every positive integer n. 12 +22+... 2 n(n + 1)(2n...
Let n ∈ Z^+ and denote by N^n =N×N×...×N (n times). Prove that N^n is countable for all n ∈Z+. 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).
Could you please help me to answer these questions with clear
writing or typing. Thank you very much!
QUESTION 7 (10 minutes) LO6bi - Fiscal policy 4 MARKS a) Government can run a budget surplus, a budget deficit, or a balanced budget. or any two of the three types outline one advantage and one disadvantage;
Could you please help me to answer these questions with
clear writing or typing! Thank you very much!
QUESTION 11 (10 minutes) LO7c) Foreign Exchange 4 MARKS a) Explain the relationship between an exchange rate appreciation and the Current Account; b) Explain the relationship between an exchange rate depreciation and Monetary Policy stance. 2 marks per question part. Note: keep explanations brief. Assume ceteris paribus for each situation.
PYTHON Im kinda stuck here for this question, could use
some help! Python please, and please follow the
requirements.
09 5 Points Al and Bob are arguing about their algorithurs. Al claims his Oinlogn time method is always faster than Bob's O(n^2)-time method. To settle the issue they perform a set of experiments. To Al's dismay, they find that if n < 100 the On/2)-time algorithm runs faster and only when na 100. O(nlog n)-time one runs faster. Explain how...
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
PLEASE HELP ME ANSWER THIS QUESTION 100% CORRECT.important hand
writing must clear and easy to read. thank you .give explanation
little bit thank you
3, solve the initial value problem for b) Given that whenx 0,y = 2 and dx d2y dx2 (10 marks)