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One way to find out is write a formula. Let N and N+1 be the two integers, then N(N+1) = 182 N^2 + N - 182 = 0 This is a quadratic equation. If the factors are not obvious, (N -13)(N + 14) , then use the quadratic formula to find N. The factors tell you there are two possible solutions for N; 13 and -14. Now add 1 to these to get the two consecutive integers. 13 & 14 will work and -14 & -13 will work.
What else can I help you with?
The product if two consecutive integers is 182?
13 x 14 = 182
What are two consecutive integers that have a product of 182?
13 and 14
Two consecutive integers for 182?
13 x 14 = 182
Find two consecutive integers that have a product of 182?
13 and 14. Also negative 13 and negative 14.
Find two consecutive integers that have products of 182?
The integers are 13 and 14.
The product if two consecutive integers is 182?
13 x 14 = 182
What are two consecutive integers that have a product of 182?
13 and 14
Find two consecutive negative integers whose product is 182?
-13*-14 = 182
Two consecutive integers for 182?
13 x 14 = 182
Find two consecutive integers that have a product of 182?
13 and 14. Also negative 13 and negative 14.
Find two consecutive integers that have products of 182?
The integers are 13 and 14.
What are two consecutive integers have a product of 14?
There is no set of two consecutive integers having a product of 14. Product means the result of multiplication.
What are two consecutive integers whose product is 421?
There are no two consecutive integers whose product is 421 - the product of 20 and 21 is 420.
Is 93 a product of two consecutive integers?
No, it is not. It is the sum of two consecutive integers: 46 and 47.
The product of two consecutive integers is 200?
There is no set of two consecutive integers equating to 200.
What are 2 consecutive numbers that are equal to 182?
There are two consecutive even integers: 90 and 92.
What are the negative integers of the product of two consecutive integers that equal 440?
There are no two consecutive integers, negative or positive, whose product is 440.
