Question

В бочке на 18 бидонов больше чем во второй бочке . сколько бидонов в каждой бочке если в первую бочку налили 20 бидонов а во второй ещё 14 таких бидонов

Answer 1

5х-х=24, 4х=24, х=6- в бидоне. В бочке-30 л.

Answer 2

Solving the Problem

To solve this problem, we can set up a system of equations based on the given information. Let's denote the number of cans in the first barrel as x and the number of cans in the second barrel as y. We are given that the first barrel has 18 more cans than the second barrel, and when 20 cans are added to the first barrel and 14 cans are added to the second barrel, the number of cans in both barrels becomes equal.

Setting Up the Equations

We can set up the following system of equations based on the given information: 1. x = y + 18 (The first barrel has 18 more cans than the second barrel) 2. x + 20 = y + 14 (When 20 cans are added to the first barrel and 14 cans are added to the second barrel, the number of cans becomes equal)

Solving the Equations

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

Substituting the value of x from the first equation into the second equation: y + 18 + 20 = y + 14 y + 38 = y + 14 38 = 14

This equation leads to a contradiction, indicating that there might be an error in the given information or the problem setup.

Unfortunately, the given information and equations do not lead to a consistent solution. It's possible that there might be a mistake in the provided information or the problem setup. If there are any additional details or corrections, please provide them, and I'd be happy to help further.