## Task 2 - 080522

In a warehouse, there are three times as many kilograms of wheat as in a second one. After removing $85000 \mathrm{~kg}$ from the first and $5000 \mathrm{~kg}$ from the second, the stocks were equal.

How many tons of wheat were in the first and how many in the second warehouse before the removal?
It is given: $85000 \mathrm{~kg}=85 \mathrm{t}$ and $5000 \mathrm{~kg}=5 \mathrm{t}$.

If after removing $85 \mathrm{t}$ of wheat from the first and $5 \mathrm{t}$ from the second, the stocks in both storage rooms are equal, there were $80 \mathrm{t}$ more in the first storage room; because $85 \mathrm{t} - 5 \mathrm{t} = 80 \mathrm{t}$.

Since the stock in the first storage room was initially three times as large as in the second, and after the removal, the stocks in both are equal, the initial surplus in the first room must have been twice as large as the stock in the second room.

Therefore, there were 40 t in the second room, which is half of 80 t, and 120 t in the first; because $40 \mathrm{t} \times 3 = 120 \mathrm{t}$.