Table of Contents
- 1 What are two numbers that have a sum of 12?
- 2 What two numbers have a sum of 12 and a product of 32?
- 3 How can u make a sum of 12?
- 4 What is the value of two numbers if their sum is 12 and their difference is 4?
- 5 How do I find the product and sum of any 2 numbers?
- 6 Where is the product X ⋅ Y is maximum?
What are two numbers that have a sum of 12?
The sum of 10 + 2 is 12.
What two numbers have a sum of 12 and a product of 32?
4and8 are the numbers we are looking for.
What two numbers have a product of 12 and a sum of 7?
Question: Can you find two numbers which have a product of 12 and a sum of 7? Answer: 4 and 3 are a the answers.
How do you find the maximum product of two numbers?
(Generally, for two numbers whose sum is n, the largest product is given by (n/2)2, for three numbers whose sum is n, the largest product is given by (n/3)3… The nearest integer to (n/e) where e = 2.718 is the number of numbers which will give the maximum product.)
How can u make a sum of 12?
In 6 different ways.
- 1+11=12.
- 2+10=12.
- 3+9=12.
- 4+8=12.
- 5+7=12.
- 6+6=12.
What is the value of two numbers if their sum is 12 and their difference is 4?
8 and 4
The value of two numbers if their sum is 12 and their difference is 4 are 8 and 4.
Which are the two numbers whose sum is 26 and whose product is as large as possible?
So the two numbers are 15 and 11. Their sum is 26 and their product is 165.
What is the product of two number?
The product of two numbers is the result you get when you multiply them together. So 12 is the product of 3 and 4, 20 is the product of 4 and 5 and so on.
How do I find the product and sum of any 2 numbers?
Finding these 2 numbers can be difficult sometimes, and there are equations that physically don’t have a ‘product-sum’. Romaco Canada’s Product-Sum Finder is a free online service that allows you to find the product and sum of any 2 numbers.
Where is the product X ⋅ Y is maximum?
We would like to find where the product x ⋅ y is maximum, but from the above equation we can write: x ⋅ y = x ⋅ (40 −x) = −x2 + 40x. So we now have a one-variable function f (x) = − x2 +40x, and must find a positive value of x where the function f reaches a maximum.
How do you find two positive real numbers whose sum is 40?
How do you find the two positive real numbers whose sum is 40 and whose product is a maximum? We would like to find where the product x ⋅ y is maximum, but from the above equation we can write: x ⋅ y = x ⋅ (40 −x) = −x2 + 40x.
How to find two positive numbers whose product is 750?
Solution Find two positive numbers whose product is 750 and for which the sum of one and 10 times the other is a minimum. Solution Let x x and y y be two positive numbers such that x +2y =50 x + 2 y = 50 and (x+1)(y +2) ( x + 1) ( y + 2) is a maximum. Solution We are going to fence in a rectangular field.