Question

В тарелочке весов положыли 3 яблока и 3 кураги.Чтобы выровнить весы во вторую торелочку положыли 36 конфет.Масса 1-го яблока как 1 курага и 8 конфет.Сколько должно быть конфет чтобы уровнится с 1курагой? Скока нужно кураги чтоб уравнится с 1 яблоком? Как то так памогите решить быстро плз!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!

Answer 1

1 яблоко=1 курага+8 конфет
3 яблока=3 кураги+24конфеты
Значит на одной тарелке лежат 6 кураги+24 конфеты, на другой 36 конфет,т,е,6 кураги =12 конфет  1 курага=12.6=2 конфеты
1яблоко=1+8:2=5 кураги

Answer 2

To solve this problem, let's break it down step by step.

Step 1: Determine the weight of 1 apple, 1 apricot, and 1 candy

According to the information given, the weight of 1 apple is equal to the weight of 1 apricot and 8 candies.

Step 2: Calculate the total weight of the apples and apricots

In the first dish, there are 3 apples and 3 apricots. Since the weight of 1 apple is equal to the weight of 1 apricot, the total weight of the apples and apricots is 3 * (weight of 1 apple) + 3 * (weight of 1 apricot).

Step 3: Calculate the total weight of the candies in the second dish

In the second dish, there are 36 candies. Since the weight of 1 apple is equal to the weight of 8 candies, the total weight of the candies is 36 * (weight of 1 apple).

Step 4: Set up equations to solve for the unknowns

Let's assume the weight of 1 apple is "x" and the weight of 1 apricot is "y". We need to find the number of candies that would balance the weight of 1 apricot and the number of apricots that would balance the weight of 1 apple.

To find the number of candies that would balance the weight of 1 apricot, we can set up the equation: 1 apricot = n candies y = n * (weight of 1 apple)

To find the number of apricots that would balance the weight of 1 apple, we can set up the equation: 1 apple = m apricots x = m * (weight of 1 apricot)

Step 5: Solve the equations

Let's substitute the values we know into the equations and solve for the unknowns.

From Step 1, we know that the weight of 1 apple is equal to the weight of 1 apricot and 8 candies. Therefore, we can substitute "x" for the weight of 1 apple and "y" for the weight of 1 apricot in the equations.

For the first equation: 1 apricot = n candies y = n * x

For the second equation: 1 apple = m apricots x = m * y

Now, let's substitute the values from Step 2 and Step 3 into the equations: 3 * x + 3 * y = 36 * x x = 1 * y

Simplifying the equations: 3x + 3y = 36x x = y

Now we have a system of equations: 3x + 3y = 36x x = y

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

By substituting x = y into the first equation, we get: 3x + 3x = 36x 6x = 36x 6 = 36

Since 6 does not equal 36, there is no solution to this system of equations.

Therefore, it is not possible to find the number of candies that would balance the weight of 1 apricot or the number of apricots that would balance the weight of 1 apple based on the given information.

I apologize for the inconvenience, but it seems that there is no solution to this problem. If you have any other questions, feel free to ask!