Divide 20 into two parts such that the product of the cube of one and the square of the other shall be maximum

Divide 5 into two parts such that the product of the square of one and the cube of the other may be the greatest possible.

Divide 24 into two parts such that their product is maximum.

Divide 24 into two parts such that their product is maximum.

Divide 20 into two parts such that the product of one part and the cube of the other is maximum. The two parts are

Divide 20 into two parts such that the product of one part and the cube of the other is maximum. The two parts are

Divide 20 into two parts such that the product of one part and the cube of the other part is maximum.

Divide 8 into two positive parts such that the sum of the square of one and the cube of the other is minimum.

20 is divided into two parts so that product of cube of one quantity and square of the other quantity is maximum. The parts are