SOLVE IN JAVA DATA STRUC EXPERTS ONLY PLZ

Q$3)$ Consider the following nested loop:

$)=1$;$i(n$;$i++)(n$

$($a$)$ How many times is $"j=j+10"$ executed? $($Do not ignore multiplicative constants, as we

are not talking about the O$-$notation yet$).$

$($b$)$ In the code shown above, answer $($a$),$ if we replace $"j=j+10",$ with $"j=j**4".$

$($c$)$ Answer $($a$),$ if we make the following two changes to the code: We replace $"$i$++"$ with

$"{?}^i=2",$ as well as we replace $j=j+{10}^{\text{'}\text{'}}$ with $j=j^{***}{4}^{\text{'}\text{'}}.$

Do not ignore multiplicative constants for this question. So$,$ if some piece of code executes

roughly $\frac{n}{6}$ times, then you should say it executes $\frac{n}{6}$ times rather than $O(n)$ time. However, you

don't have to write additive constants: I wouldn't care the difference between $\frac{n}{2}\frac{n}{6}+1$ etc.

Secondly, do not ignore the base of the log$.$ So if a piece of code runs $5nlo{g}_3{n}_{?}$ you should

not write it like: $5nlog={?}_{?}$

So$,($a$)$ Don't ignore multiplicative constants, and $($b$)$ Don't ignore the base of the logs