To solve the equation \( 10 \log x = 11032 \), we start by isolating \( \log x \):
\[ \log x = \frac{11032}{10} \] \[ \log x = 1103.2 \]
Now, to find \( x \), we convert from logarithmic form to exponential form:
\[ x = 10^{1103.2} \]
Thus, the value of \( x \) is \( 10^{1103.2} \), which is equivalent to \( 10^{1103} \times 10^{0.2} \).
The values you've provided do not include \( 10^{1103.2} \) or any meaningful representation of it like \( 10^{32} \) or \(-32\). However, the answer most closely aligns with \( x \) being a very large number.
If you need to select from the options given:
- 32
- −32
- 10−32
- 1032
None of these options represent \( 10^{1103.2} \), which is far larger than those values. If simplification after being asked for a notation would be necessary, please specify the expected format, as none of the provided answers accurately correspond to \( x \).
In conclusion, the value of \( x \) is \( 10^{1103.2} \), which does not match any of the options provided.