If `x and y` are two positive real numbers such that their sum is one, then the maximum value of `x^4y + xy^4`l is-

Similar Questions

Explore conceptually related problems

If x and y are two positive real numbers such that theirsum is one,then the maximum value of x^(4)y+xy^(4) is -

Let x and y be two positive real numbers such that x + y = 1. Then the minimum value of 1/x+1/y is-

If x and y are two positive numbers such that x+y=32, then the maximum value of x^2+y^2 is ,

If x+y=4, then maximum value of xy is

If x, y are positive real numbers such that xy = 1 then show that the minimum value of x + y is 2.

Let x and y be two positive real numbers such that x+y= 1 . Then the minimum value of (1)/(x) + (1)/(y) is

If x, y are two real numbers such that xy = 5, then :

If x and y be two positive real numbers such that 4x^(2)+y^(2)=40 and xy=6 , then find the value od 2x+y .

If x,y and z are positive real numbers such that x=(12-yz)/(y+z) the maximum value of xyz=

If x and y are positive real numbers such that x^3+8y^3+24xy=64 , then the value of 1/(x+2y) is