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What is a counterexample to this conjecture the sum of any two integers that are greater then 1 is less then their product?

A counterexample to the conjecture that the sum of any two integers greater than 1 is less than their product is the pair (2, 2). The sum of these integers is 2 + 2 = 4, while their product is 2 × 2 = 4. Here, the sum equals the product, demonstrating that the conjecture does not hold for all integers greater than 1.


How do you get a pair of negative integers that have the sum of five?

You cannot. The sum of negative integers will be negative.


What pair of integers has a product of -84 and a sum of 5?

12 x -7 = -84 12 + (-7) = 5


If the sum is negative12 and the product is 36 what are each pair of integers?

Negative 6; -6+-6=-12 -6x-6=36


If the sum of two consecutive odd integers is 24 what is the product of the integers?

Their product is 143.


Two integers have a difference of -18 and a sum of 2 What is the product of the two integers?

The product of the two integers is -80.


Are there two integers with a product of-12 and a sum of-3?

-9


What two integers have a sum of -3 and a product of -12?

No integers work


What are two integers whose sum is 18 and product is 36?

There are no such integers.


Product of 20 and a sum of 12?

The integers 2 and 10 have a product of 20 and a sum of 12.


What are two positive integers that have a sum of -18 and a product of 88?

Two positive integers cannot have a sum which is negative!


What are the integers if The sum of two integers is -1 the product of these integers is -56?

55