0
Add your answer:
Earn +20 pts
What are the 2 numbers whose product is one called?
Numbers whose product is one is called multiplicative inverses.
What two consecutive whole numbers have a product which is a prime number?
1 and 2, whose product is 2.
Give 2 real numbers whose sum is a rational number and whose product is an irrational number?
1 + sqrt(2) and 3 - sqrt(2) Their sum is 4 Thier product is 1 + 2*sqrt(2)
What are two prime numbers whose product is 64?
There are not two prime numbers whose product is 64. The prime factorization of 64 is 2 x 2 x 2 x 2 x 2 x 2, which is 2 to the 6th power. These are the only prime numbers that can be multiplied together to result in 64. There are six of them, not two. The only pair of numbers whose product is 64 that includes one prime number is 2 x 32, but only one number is prime.
You are a 2 digit number whose sum is 8 and product is 16 What number are you?
44
There is a 2 digit number whose product is 18 and whose sum is 9 The number in the 10's place is lower than the number in the ones place What is the 2 digit number?
36
What is 2 non zero numbers whose product is one?
If the product of 2 numbers is one, than those 2 numbers are recipricals
Find two irrational numbers whose product is a rational number?
root 2 * root 2 = 2
There is a two-digit number whose product is 18 and whose sum is 9The number in the tens place is lower than the number in the ones placewhat is the 2 digit number?
36
What is the two prime numbers whose product is an even number?
Any prime number multiplied by 2 as for example 2*7 = 14
What is 1 of 2 numbers whose product is 1?
well let's see, 1x1=1 so one of the two numbers whose product is one. =========================== I think you are looking for the word "reciprocal."
What set of 3 numbers whose LCM is the product of the number?
The set of three numbers whose LCM (Least Common Multiple) is equal to the product of the numbers would be {1, 2, 2}. Here's how it works: LCM(1, 2, 2) = 2, which is also the product of the numbers (1 * 2 * 2 = 4).
