Question

В смеси орехов 2 части арахиса ,3 части фундука и 4 части миндаля . Арахиса и фундука вместе оказалось 1 кг 200 г. какова общая масса всех орехов?

Answer 1

2+3=5 (частей) - масса 1200г
1200:5=240(г) - масса 1 части
2+3+4=9(частей) - всего
240*9=2160(г)=2кг160г - масса всех орехов

Answer 2

2+3=5(ч)
1200:5=240(гр)
240*4=960(гр)
1200+960=2160(всего)

Answer 3

Calculation of the Total Weight of Nuts

To calculate the total weight of the nuts, we need to determine the weight of each type of nut and then add them together.

Given that the mixture consists of 2 parts peanuts, 3 parts hazelnuts, and 4 parts almonds, and that the combined weight of peanuts and hazelnuts is 1 kg 200 g, we can set up the following equation:

2x + 3x = 1200 g

Simplifying the equation, we get:

5x = 1200 g

Solving for x, we find that x = 240 g.

Now, we can calculate the weight of each type of nut:

- Peanuts: 2x = 2 * 240 g = 480 g - Hazelnuts: 3x = 3 * 240 g = 720 g - Almonds: 4x = 4 * 240 g = 960 g

To find the total weight of all the nuts, we add the weights of each type together:

480 g + 720 g + 960 g = 2160 g

Therefore, the total weight of all the nuts in the mixture is 2160 grams.