The even, positive integers less than 62 are 2, 4, 6, ..., 60.
This is an arithmetic sequence with first term 2, common difference 2, and last term 60.
The sum of an arithmetic sequence can be found using the formula:
\[S = \frac{n}{2}(a_1+a_n),\]
where $S$ is the sum, $n$ is the number of terms, $a_1$ is the first term, and $a_n$ is the last term.
In this case, $n$ is the number of terms, which can be found using the formula:
\[n = \frac{a_n - a_1}{d} + 1,\]
where $d$ is the common difference.
Plugging in the values, we have:
\[n = \frac{60 - 2}{2} + 1 = 30.\]
Now, we can find the sum:
\[S = \frac{30}{2}(2 + 60) = \frac{30}{2}(62) = 30(31) = \boxed{930}.\]
The answer is: 930
Below is a math problem. Provide a detailed, step-by-step solution.

### Problem:
Determine the sum of all even, positive integers that are less than 62.

### Answer:
