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Find two consecutive even numbers whose sum is 38 and whose product is 360?
The numbers are 18 and 20.
Two numbers have a sum of 31 and a product of 228 What are the numbers?
If two numbers have a sum of 31 and a product of 228, then the two numbers are 12 and 19. Adding them will give you 31, and multiplying them gives you 228.
What two numbers multiply to get 360?
36x10 would be the easiest sum to get 360. Or even 360x1!!
Two numbers have a sum of 42 and a product of 185 What are the two numbers?
numbers are 37 and 5
The product of two numbers is 36 their sum is 13 what are the two numbers?
The numbers are four and nine.
What are two numbers whose product is 360 and sum is 105?
The numbers are: 101.451506616 and 3.548493384
What are two numbers whose product is 360 and sum is -150?
510
If the sum of two numbers is forty-two their product is 360 what are the two numbers?
They would be 30 and 12(30+12=42;30*12=360)*=This means times,or multiply by.
Find two consecutive even numbers whose sum is 38 and whose product is 360?
The numbers are 18 and 20.
What two numbers have a sum of -31 and a product of -360?
9 and -40 9 + -40 = -31 9 x -40 = -360
The product of two numbers is 4.2 What are the two numbers if their sum is 4.4?
If the product of two numbers is 4.2 and their sum is 4.4. then the numbers are 3 and 1.4.
What are two factors whose product is 360 and whose sum is 9?
No pair of real numbers can do that.The numbers are4.5 + j 18.43234.5 - j 18.4323
When adding two numbers you get a sum but when MULTIPLYING two numbers what do you get?
the PRODUCT :)
What is the product and sum for 1?
There's no product or sum until you have at least two numbers.
What is the product and sum of 57 and 22?
The product is 1254. The sum is 79.
What is the product of two numbers?
The product of any two numbers is the answer to the multiplication sum. For example, in the sum 7 x 9 = 63, the number 63 is the product.
Which pair of numbers has an odd product and an even sum?
Any two odd numbers will have an odd product and an even sum.
