If xy=a^(2) and S=b^(2)x+c^(2)y where a,b and c are constants then the minimum value of S is
if 2x+y=1 then find the maximum value of x^(2)y
If x^(2)+x=1-y^(2) , where x gt 0, y gt 0 , then find the maximum value of x sqrt(y) .
what is the general solution of (1+e^(x)) y dy = e^(x) dx ? where 'c' is a constant of integration
where c is the constant of integration and m,n in N ,the find the valuc of (m+n). If int(dx)/(1+sqrt(x+1)+sqrt(x))=ax+b sqrt(x)+c int sqrt((x+1)/(x))dx where a,b,care constant,then find the value of (a+b+c)
If log_(10)(x^(3)+y^(3))-log_(10)(x^(2)+y^(2)-xy)<=2, where x,y are positive real number,then find the maximum value of xy.
The frequency f of vibrations of a mass m suspended from a spring of spring constant k is given by f = Cm^(x) k^(y) , where C is a dimensionnless constant. The values of x and y are, respectively,
If the solution of the differential equation y^(3)x^(2)cos(x^(3))dx+sin(x^(3))y^(2)dy=(x)/(3)dx is 2sin(x^(3))y^(k)=x^(2)+C (where C is an arbitrary constant), then the value of k is equal to
RESONANCE-DAILY PRACTICE PROBLEMS-dpp 92 illustration
