Question: Algorithm Analysis question, please answer all the question Submit your code and screenshot of it performing the calculations along with results, see submission notes below

Algorithm Analysis question, please answer all the question

Submit your code and screenshot of it performing the calculations along with results, see submission notes below regarding submitting code:

Implement the following pseudocode functions (in C#, C/C++, Python or Java - if other language let me know in advance) and provide the results for each of the n in the table below.

n = { 2, 10, 100, 1000, 10000}

Function I:

for( double i = 0.0; i < lg(n); ++i) {

sum += i;

++count;

}

cout << for n = << n << : count = << count << endl;

Function II:

for( double i = 0.0; i < n2; ++i) {

sum += i;

++count;

}

cout << for n = << n << : count = << count << endl;

Function III:

for( double i = 0.0; i < 1.002n; ++i) {

sum += i;

++count;

}

cout << for n = << n << : count = << count << endl;

Final count result for:

Function

n = 2

n = 10

n = 100

n = 1000

n = 10000

I lg(n)

II n2

III 1.002n

What do you observe for each function as n gets larger?

If you change n = 1.02 to n = 1.03 what do you observe (may want to estimate loopcount before and printing values before looping 1.02n / 1.03n)?

Note: If implemented correctly no loop should take much longer than 30 seconds to complete for n = 1.02 on any CPU in Ghz range. Make sure you know your IDEs abort (e.g. Ctrl-C).

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