Question

ЛОГИЧЕСКИЙ ВОПРОС!!!(РЕШАТЬ ПО ЛИГИКЕ,БЕЗ МАТЕМАТИЧЕСКИХ РЕШЕНИЙ) три разные натуральные числа при умножение дают произведение дают 376.Какова самая маленькая сумма всех этих чисел?​

Answer 1

три разные натуральные числа при умножение дают произведение дают 376.Какова самая маленькая сумма всех этих чисел?​

Ответ: самая маленькая сумма всех этих чисел 53

Объяснение:

если разложить на множители - на простые множители число 376, то получим

376  2

188   2

94    2

47    47  

т.е. 376=2*2*2*47, т.к. числа разные, то самое меньшее. которое можем найти. это 2+2*2+47=6+47=53

Answer 2

Solving for the Smallest Sum of Three Natural Numbers

To find the smallest sum of three natural numbers that multiply to give a product of 376, we can approach the problem logically without using mathematical equations.

Step 1: Finding the Factors of 376 First, let's find the factors of 376. The factors of 376 are the numbers that can be multiplied together to give the product 376.

According to a source, the factors of 376 are 1, 2, 4, 8, 47, 94, 188, and 376.

Step 2: Identifying the Three Numbers We need to find three different natural numbers whose product is 376. To find the smallest sum of these numbers, we should consider the smallest factors first.

From the factors of 376, we can see that the smallest sum of three numbers can be obtained by choosing the smallest factors that multiply to give 376.

Step 3: Calculating the Smallest Sum The smallest sum of three numbers can be obtained by choosing the smallest factors that multiply to give 376. From the factors, we can see that the smallest sum of three numbers is 2 + 4 + 47 = 53.

Therefore, the smallest sum of three natural numbers that multiply to give a product of 376 is 53.

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