Divide 56 into two parts, so that thrice of the first part becomes 48 more than one third of the second part.

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

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

Divide unity into two parts such that the sum of their cubes is (7)/(16)

Divide 50 into two parts such that the sum of their reciprocals may be (1)/(12) .

Divide 830 into two parts in such a way, that 30% of one part will be 4 more than 40% of the other.

Divide 64 into two parts such that the sum of the cubes of the two parts is minimum.

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.

If the angle theta be divided into two parts such that the tangent of one part is m times the tangent of the other, then prove that their difference phi is obtained fron the relation is sin phi=abs(((m-1))/((m+1)))sin theta

Divide 28 into four parts in an A.P. so that the ratio of the product of first and third with the product of second and fourth is 8:15.

Divide 21 into three parts in A.P. such that the product of the first and second parts is 21.