Question

Для новогодних подарков приготовили 184 мандарина, и 138 яблок. в какое наибольшее число подарков можно разложить все эти мандарины и яблоки так, что бы во всех подарках было поровну мандаринов и яблок? Помогите плиззз...... брату нужно, у меня нет времени.... за ранее огромное спасибо))))

Answer 1

Задача сводится к нахождению НОД(138,184)
138 = 2*3*23
184 = 2*2*2*23
НОД(138,184) = 2*23 = 46.
ОТВЕТ Будет 46 подарков из 3-х мандаринов и 2-х яблок.

Answer 2

Solving for the Maximum Number of Gifts

To find the maximum number of gifts that can be arranged such that each gift contains an equal number of mandarins and apples, we can use the following approach:

1. Find the Greatest Common Divisor (GCD): - We need to find the greatest common divisor of 184 and 138 to determine the maximum number of gifts that can be arranged.

2. Calculate the GCD: - The GCD of 184 and 138 can be calculated using the Euclidean algorithm or other methods.

3. Determine the Maximum Number of Gifts: - Once we have the GCD, we can use it to calculate the maximum number of gifts.

Let's proceed with these steps to find the solution.

Calculation Process

1. Find the Greatest Common Divisor (GCD): - The greatest common divisor (GCD) of 184 and 138 needs to be calculated.

2. Calculate the GCD: - Using the provided information, the GCD of 184 and 138 is 46.

3. Determine the Maximum Number of Gifts: - With a GCD of 46, the maximum number of gifts that can be arranged such that each gift contains an equal number of mandarins and apples is 46.

Therefore, the maximum number of gifts that can be arranged is 46.

I hope this helps! If you have any further questions or need additional assistance, feel free to ask.