A table shows the number of infected persons in three regions (A, B, C) for the months of April, May, and June. Answer the following based on the data.

Region A: 1650  
Region B: 875  
Region C: 200

The least number is 200, which corresponds to Region C.  
The region that registered the least number of infected persons in May is $\boxed{\text{Region C}}$.

Region A: 1700  
Region B: 1040  
Region C: 701

The highest number is 1700, which corresponds to Region A.  
The region that registered the highest number of infected persons in April is $\boxed{\text{Region A}}$.

The number of infected persons is 1265.  
The number of infected persons in June in Region "B" was $\boxed{\text{1265}}$.

The total number of infected persons is 1110.  
The total number of infected persons in Region "C" was $\boxed{\text{1110}}$.

$$
\text{Total for April} = 1700 (\text{Region A}) + 1040 (\text{Region B}) + 701 (\text{Region C}) = 3441
$$

$$
\text{Average rate} = \frac{3441}{3} = 1147
$$
The average rate of infected persons for the month of April is $\boxed{\text{1147}}$.

Sum the 'Total' column:
$$
\text{Total infected} = 4710 (\text{Region A}) + 3180 (\text{Region B}) + 1110 (\text{Region C}) = 9000
$$

$$
\text{Percentage infected} = \frac{\text{Total infected}}{\text{Total population}} \times 100\%
$$
$$
\text{Percentage infected} = \frac{9000}{360,000} \times 100\%
$$
$$
\text{Percentage infected} = \frac{9}{360} \times 100\%
$$
$$
\text{Percentage infected} = \frac{1}{40} \times 100\% = 2.5\%
$$
The percentage of the population infected by the Corona virus is $\boxed{2.5\%}$.

Ambe's children's shares are in the ratio 3:2:1. The smallest share corresponds to 1 part.  
Given that the child with the smallest share got 35,000 frs.  
So, 1 part $= 35,000 \text{ frs}$.

The other two shares are 3 parts and 2 parts.  
Share of the first child $= 3 \times 35,000 \text{ frs} = 105,000 \text{ frs}$.  
Share of the second child $= 2 \times 35,000 \text{ frs} = 70,000 \text{ frs}$.  
The other children got $\boxed{\text{105,000 frs}}$ and $\boxed{\text{70,000 frs}}$.