## Task 2 - 100512

In an old book with funny mathematical puzzles, Annerose found the following verse:

I have chosen a number, added 107, then divided by 100, and multiplied by 11, finally subtracted 15, and in the end, the result left me is the prime number 7.

Is there at least one number that meets the given conditions? If so, determine all such numbers!
The sought number is $z$. Then the equation is:

$$
(z+107): 100 \cdot 11-15=7 \quad \Rightarrow \quad z=93
$$

The sought number is 93. The verification confirms this solution.