Three math problems, how many can be solved 1. The total weight of the two barrels of oil a and B is 60 kg. The weight ratio of the remaining oil and B is 3:7. How many kg of oil was there in barrel a? 2. To process a batch of parts, the time ratio of a, B and C is 3:4:5? 3. There are three granaries a, B and C, with a total grain weight of 96 tons. If 3 tons are transported from each of the two granaries AB to C, the grain storage ratio of the three granaries is 4:3:1. How many tons of grain were stored in each of the three granaries

Three math problems, how many can be solved 1. The total weight of the two barrels of oil a and B is 60 kg. The weight ratio of the remaining oil and B is 3:7. How many kg of oil was there in barrel a? 2. To process a batch of parts, the time ratio of a, B and C is 3:4:5? 3. There are three granaries a, B and C, with a total grain weight of 96 tons. If 3 tons are transported from each of the two granaries AB to C, the grain storage ratio of the three granaries is 4:3:1. How many tons of grain were stored in each of the three granaries

1. Suppose that barrel a used to have x kg oil and barrel B used to have y kg oil
x+y=60
(x-10)÷y=3/7
The solution is x = 25, y = 35
2. Because the time ratio of a, B and C is 3:4:5, the quantity ratio of a, B and C per hour is 20:15:12
Because three people are required to complete the task in the same time, each of them should process 400300240 pieces
3. Let K 4K + 3K + k = 96, k = 12
At present, a granary is 48 tons, B granary is 36 tons, C granary is 12 tons
Then the original grain warehouse A is 51 tons, the grain warehouse B is 39 tons, and the grain warehouse C is 6 tons