Question

Как решить задачу с помощью уравнения В саду 615кг часть яблок разложили по 30 кг в каждую корзину а остальные 135 кг яблок отправили на рынок сколько корзин понадобится

Answer 1

615-135/30=16 135/30=4.5 16+5 =21

Answer 2

615 - 135 =480 кг. яблок разложили в корзины.
 480 : 30 =16 корзин потребовалось.

Answer 3

Solving the Problem Using an Equation

To solve this problem using an equation, we can use the following approach:

1. Define the Variables: Let's define the variables to represent the unknowns in the problem. We can use: - \( x \) to represent the number of baskets used for the 30 kg of apples. - \( y \) to represent the number of baskets used for the 135 kg of apples.

2. Set Up the Equation: We can set up an equation based on the given information. The total weight of the apples should be equal to 615 kg. Therefore, we can write the equation as: \[ 30x + 135y = 615 \]

3. Solve for the Unknowns: We can solve the equation to find the values of \( x \) and \( y \), which will give us the number of baskets needed for each type of apple.

4. Interpret the Results: Once we have the values of \( x \) and \( y \), we can interpret the results to answer the question about the number of baskets needed.

Let's proceed with solving the equation to find the number of baskets needed for the apples.

Solving the Equation

The equation we need to solve is: \[ 30x + 135y = 615 \]

Let's solve for \( x \) and \( y \) using this equation.

Calculation

\[ 30x + 135y = 615 \]

Given that the total weight of the apples is 615 kg, and part of it is 30 kg per basket and the rest is 135 kg per basket, we can solve for the number of baskets needed.

\[ 30x + 135y = 615 \]

We can solve this equation to find the values of \( x \) and \( y \).

\[ 30x + 135y = 615 \] \[ 2x + 9y = 41 \]

By solving the equation, we find that \( x = 7 \) and \( y = 3 \).

Answer

So, 7 baskets will be needed for the 30 kg of apples, and 3 baskets will be needed for the 135 kg of apples.

Therefore, a total of 10 baskets will be needed to store the apples according to the given conditions.