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To find positive integers that sum to 14 and have the smallest product, we can use the fact that the product of numbers is minimized when the numbers are as far apart as possible. The optimal way to split 14 is into one integer of 1 and the other of 13, resulting in the integers 1 and 13. The product of these two integers is (1 \times 13 = 13), which is the smallest possible product for integers that sum to 14.
What else can I help you with?
What 2 positive integers whose sum is 14 have the smallest product?
1 and 13.
What ia the smallest possible sum of 2 positive integers whose product is 36?
12
What is the integer whose product with -1is -40 is?
39
What are two numbers whose sum is 70 and whose product is 1081?
The pair of factors you are looking for is 23 x 47 = 1081. In fact, aside from itself and 1, these are the only two positive integer factors of 1081.
What can you conclude about the signs of two integers whose product is positive and negative?
The product of two integers cannot be "positive and negative".
What is smallest number whose prime factors are 3?
The smallest positive integer is 3.
What 2 positive integers whose sum is 14 have the smallest product?
1 and 13.
Which two positive integers whose sum is 24 have the smallest product?
8+4=12
What ia the smallest possible sum of 2 positive integers whose product is 36?
12
What five positive integers whose product is 48 have the smallest sum?
2, 2, 2, 2 and 3. Sum = 11
What is the integer whose product with -1is -40 is?
39
Two positive integer whose sum is 14?
Two positive integers whose sum is 14 includes 6 and 8
What are two numbers whose sum is 70 and whose product is 1081?
The pair of factors you are looking for is 23 x 47 = 1081. In fact, aside from itself and 1, these are the only two positive integer factors of 1081.
Which is the smallest whole number whose product with itself is 1?
1 is.
Find 3 integers whose product is neg?
That's any two positive integers and one negative integer. Ex.: 1 x -1 x 2 = -2
What is the answer to this question give an example of two fractions whose product is an integer due to common factors?
give an example of two fractions whose product equals 1
What can you conclude about the signs of two integers whose product is positive and negative?
The product of two integers cannot be "positive and negative".
