Could you clarify what you want with "23 702 ~"? Here are some common interpretations and quick results:
If you mean the concatenated number 23702:
- Prime factorization: 23702 = 2 × 7 × 1693 (1693 is prime).
If you mean the product 23 × 702:
- 23 × 702 = 16146.
If you mean 23^702 (23 raised to the 702nd power):
- Number of digits ≈ floor(702 × log10(23)) + 1 = floor(955.9329) + 1 = 956 digits.
- Leading digits ≈ 10^{0.9329} × 10^{955} ≈ 8.56 × 10^{955} (so 23^702 ≈ 8.56 × 10^{955}).
If you meant something else (e.g., an asymptotic expression, modulo computation, or a different operation), please specify and I’ll tailor the solution.