Divide 57 into two parts whose product is 782.

Divide 57 into two parts whose product is 680.

Divide 67 into two parts whose product is 1102.

Divide 15 into two parts such that product of square of one part and cube of other is maximum

Divide 15 into two parts such that product of square of one part and cube of other is 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 a into two parts such that the product of the pth power of one part and the qth power of the second part may be maximum

Divide 54 into two parts such that one part is 2/7 of the other.

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