General rule for finding the general term of a sequence:
1. Identify the pattern: Look for a consistent relationship between the terms of the sequence. This could be an arithmetic progression, a geometric progression, or another type of pattern.
2. Determine the formula: Once you have identified the pattern, try to find a formula that describes how each term is related to the position of the term in the sequence.
3. Apply the formula: Use the formula you have found to calculate the value of the term at the desired position in the sequence.
Using the given sequence, 1723, 235, we need to first identify the pattern between the terms. By observing the sequence, we can see that the terms are decreasing significantly. This suggests that the sequence may be following a geometric progression.
Next, we can determine the formula for a geometric progression, which is given by \(a_n = a_1 \times r^{(n-1)}\), where \(a_n\) is the nth term, \(a_1\) is the first term, r is the common ratio, and n is the position of the term in the sequence.
Applying this formula to the given sequence, we can calculate the common ratio by dividing the second term by the first term: \(r = \frac{235}{1723} \approx 0.136\).
Finally, we can use the formula to find the general term of the sequence: \(a_n = 1723 \times 0.136^{(n-1)}\). This formula will give us the nth term of the sequence based on the position n.

The general rule of this question she is multiplication we can solve this question by the process of multiplication