" (a) "(16m^(3)y^(2))/(4m^(2)y)

Simplify: (16m^(3)y^(2))/(4m^(2)y)(2)(32m^(2)n^(3)p^(2))/(4mnp)

The HCF of (x^(3)y)/(m^(2)n^(4)), (x^(2)y^(3))/(m^(2)n^(2)) and (x^(4)y^(2))/(mn^(3)) is

Simplify: (16 m^3y^2)/(4m^2y) (2) (32 m^2n^3p^2)/(4m n p)

(a) If y=cos(msin^(-1)x) prove that (1-x^(2))y_(3)-3xy_(2)+(m^(2)-1)y_(1)=0 (b) Find y'' if x^(4)+y^(4)=16 .

Divide: 9m^(5)+12m^(4)-6m^(2) by 3m^(2)24x^(3)y+20x^(2)y^(2)-4xy by 2xy

Prove that the tangent to the parabola y^(2)=4ax at ((a)/(m^(2)),(2a)/(m)) is y=mx+(a)/(m)

Prove that the tangent to the parabola y^(2)=4ax at ((a)/(m^(2)),(2a)/(m)) is y=mx+(a)/(m)

If m, n are the order and degree of the differential equation ((d^(4)y)/(dx^(4)) + (d^(2)y)/(dx^(2)))^(3//2) = a (d^(3) y)/(dx^(3)) respectively, then 2m + n=

If the diagonal of a square is sqrt(8) metre,then its area is: 8m^(2)( b) 4m^(2)( c) 16m^(2)( d) 6m^(2)