To find the product of two integers, you multiply them together using the multiplication operation. For example, if you have integers ( a ) and ( b ), their product is calculated as ( a \times b ). You can perform this multiplication using various methods, such as repeated addition, the standard algorithm, or using a calculator. The result will be a single integer representing the total value of the multiplication.
Multiply them.
Let the two consecutive odd integers be ( x ) and ( x + 2 ). The equation for their product is ( x(x + 2) = 1599 ). Expanding this gives ( x^2 + 2x - 1599 = 0 ). Solving this quadratic equation, we find that the integers are 39 and 41, as their product equals 1599.
Let the two consecutive negative odd integers be ( x ) and ( x + 2 ). The equation for their product is ( x(x + 2) = 399 ). This simplifies to ( x^2 + 2x - 399 = 0 ). Solving this quadratic equation, we find that the integers are ( -19 ) and ( -17 ), since ( -19 \times -17 = 399 ).
2, -3, 6.
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.
1. find the product of the first two 2. multiply that product with the third number
-46
Yes, the product of 2 integers are always an integers. ex. -2*3=-6
The product of the two integers is -80.
Multiply them.
9240 is the product of the three consecutive integers 20, 21, and 22.
The product of 2 consecutive positive number is 48. Find the 2 numbers
Yes, the integers are 12 and 13.
That's any two positive integers and one negative integer. Ex.: 1 x -1 x 2 = -2
2 and 91
Let the two consecutive negative odd integers be ( x ) and ( x + 2 ). The equation for their product is ( x(x + 2) = 399 ). This simplifies to ( x^2 + 2x - 399 = 0 ). Solving this quadratic equation, we find that the integers are ( -19 ) and ( -17 ), since ( -19 \times -17 = 399 ).
2, -3, 6.