Question

Общая масса яблока и груши 425 г груши и апельсина 585 г чему равна масса каждого из фруктов в отдельности если вместе они весят 795 г

Answer 1

795-425=370г апельсин

585-370=215 груша

425-215=210 яблоко

Answer 2

Для решения данной задачи, мы можем использовать систему уравнений. Пусть x - масса яблока, y - масса груши, z - масса апельсина. У нас есть следующие данные:

x + y = 425 г (уравнение 1) y + z = 585 г (уравнение 2) x + y + z = 795 г (уравнение 3)

Мы можем решить эту систему уравнений, чтобы найти значения x,#### Calculating the Individual Mass of Each Fruit

To find the individual mass of each fruit, we can use a system of linear equations based on the given information.

Let's denote: - x as the mass of the apple, - y as the mass of the pear, and - z as the mass of the orange.

We have the following information: 1. The total mass of the apple and pear is 425g: x + y = 425g. 2. The total mass of the pear and orange is 585g: y + z = 585g. 3. The total mass of all three fruits is 795g: x + y + z = 795g.

We can solve these equations to find the individual mass of each fruit.

Solving the Equations

Using the given equations, we can solve for the individual masses of the fruits.

1. From the equation x + y = 425g, we can express x in terms of y: x = 425g - y. 2. Substituting x in the equation x + y + z = 795g with 425g - y, we get: 425g - y + y + z = 795g. 3. Simplifying, we find: z = 370g.

So, the mass of the orange is 370g.

Now, we can find the mass of the apple and the pear.

Finding the Mass of the Apple and Pear

Using the equation y + z = 585g and the value of z we found, we can solve for y: y + 370g = 585g, which gives us: y = 215g.

So, the mass of the pear is 215g.

Finally, we can find the mass of the apple using the equation x + y = 425g: x + 215g = 425g, which gives us: x = 210g.

Therefore, the mass of the apple is 210g.

Conclusion

The individual masses of the fruits are: - Apple: 210g - Pear: 215g - Orange: 370g