Question

В двух сосудах находится 35л жидкости. В одном сосуде жидкости в1 1/3 раза меньше чем в другом. сколько литров жидкости находится в каждом сосуде? помогите пожалуйста.

Answer 1

1 сосуд - х л,
2 сосуд - 1 1/3 х л,
всего - 35 л,

х + 1 1/3 х = 35,
2 1/3 х = 35,
х = 35 : 2 1/3,
х = 35 : 7/3,
х = 35 * 3/7,
х = 5 * 3,
х = 15 л - в 1 сосуде,
1 1/3 х = 1 1/3 * 15 = 4/3 * 15 = 4 * 5 = 20 л - во 2 сосуде

Answer 2

Solving for the Amount of Liquid in Each Vessel

To solve this problem, we can use a system of equations to represent the relationship between the two vessels. Let's denote the amount of liquid in the first vessel as x liters and the amount of liquid in the second vessel as y liters. We are given that the total amount of liquid in both vessels is 35 liters, and the amount of liquid in the first vessel is 1 1/3 times less than the amount in the second vessel.

Setting Up the Equations

1. The total amount of liquid in both vessels is 35 liters: - x + y = 35 2. The amount of liquid in the first vessel is 1 1/3 times less than the amount in the second vessel: - x = (1/3)y

Solving the System of Equations

We can solve this system of equations to find the values of x and y.

Substitute the value of x from the second equation into the first equation: - (1/3)y + y = 35 - (4/3)y = 35 - y = (35 * 3) / 4 - y = 26.25

Now, substitute the value of y back into the second equation to find x: - x = (1/3) * 26.25 - x = 8.75

Answer:

So, the amount of liquid in the first vessel is 8.75 liters, and the amount of liquid in the second vessel is 26.25 liters.