From your comments, it seems that you are incorrectly calculating the number of loops. And since I do not where to start from for you, I will start from a basic level - please ignore whatever you know or find obvious. I am also going to assume that the semi-colons after each for loop are not present - otherwise in many programming languages, the variable x will be incremented only twice, once after each apparently nested loops.
Counting how many times each loop executes can be written as a discrete summation. For example, a simple for loop from $1$ to $n$, where $1$ operation takes place, can be seen as $\sum\limits_{i = 1}^{n}1 = n$. That is, the loop will execute $n$ times (or the increment statement will be executed $n$ times). Nested loops can be counted as nested summations. When evaluating any summation, consider the iterating variable as the variable, and treat everything else as a constant.
Consider the first set of nested loops. The number of executions/number of times x is incremented can be written as:
$$T_1(n) = \sum\limits_{i = 1}^{n}\sum\limits_{j = i}^{n}\sum\limits_{k = 1}^{in}1$$
Notice the upper and lower limits on each summation, and compare with your loop variables and ranges. We start evaluation from the innermost loop as follows:
$$\begin{align*}
T_1(n) & = \sum\limits_{i = 1}^{n}\sum\limits_{j = i}^{n}\sum\limits_{k = 1}^{in}1 = \sum\limits_{i = 1}^{n}\sum\limits_{j = i}^{n}in \\
&= \sum\limits_{i = 1}^{n}\left(in \sum\limits_{j = i}^{n}1\right) \ \ \ \ \ \ \text{(considering $j$ as the only variable)} \\
&= \sum\limits_{i = 1}^{n} \left(in(n - i + 1) \right) = \sum\limits_{i = 1}^{n}((n^2 + n)i - ni^2) \\
&= \sum\limits_{i = 1}^{n}\left((n^2 + n)i\right) - \sum\limits_{i = 1}^{n}\left(ni^2\right) \\
&= (n^2 + n)\sum\limits_{i = 1}^{n}i - n\sum\limits_{i = 1}^{n}i^2 \\
&= n(n+1)\cdot \frac{n(n+1)}{2} - n \cdot \frac{n(n+1)(2n+1)}{6} \\
&= \frac{n^2(n+1)(n+2)}{6}
\end{align*}
$$
You can verify that if x is initially 0, this will be its value after the first set of nested loops. For the second set, I will provide the the summation and answer, leaving the actual work up to you.
$$T_2(n) = \sum\limits_{i = 1}^{n-1}\sum\limits_{j = i+1}^{n}\sum\limits_{k = 1}^{j}1 = \frac{n(n-1)(n+1)}{3}$$
As others have pointed out, since the two blocks of nested loops are serial, you can just add the number of times each has executed to get the final count as $T(n) = T_1(n) + T_2(n)$. This will give you the number of times x has been incremented. This simple mechanical process should help you out in most instances of nested loops.
