if the product of two positive quantities be given, their sum is least , when they are equal.

Using calculus prove that , if the sum of two positive quantities be given , their product is maximum , when they are equal ,

If the product of n positive numbers is n^n . Then their sum is

If the product of n positive number is unity, then their sum is

If the product of n positive numbers is n^n , then their sum is (a) a positive integer (b). divisible by n (c)equal to n+1//n (d)never less than n^2

The product of two positive whole numbers is 98 and the greater number is twice the smaller number. Lets find the two numbers.

The product of two consecutive positive odd numbers is 323.

The product of two positive numbers is 147, The greater number is 3 times the smaller number. Let's find the numbers.

For a set of an positive quantities prove that AM ge GM ge HM .

What is the vector product of two equal vectors ?

The sum of two positive quantities is equal to 2ndot the probability that their product is not less than 3/4 times their greatest product is a. 3//4 b. 1//4 c. 1//2 d. none of these