`(d)/(dx)[intf(x)dx]=`

int[(d)/(dx)f(x)]dx=

If (d)/(dx)[f(x)]=f(x), then intf(x)[g'(x)+g''(x)]dx=

If intsinx(d)/(dx)("sec x")dx=f(x)-g(x)+C , then

int d/dx(f(x)) dx=d/dx int f(x)dx (True/false)

The solution of the differential equation x(dy)/(dx)=y-xtan(y/x) , is

Suppose f(x)=(d)/(dx)(e^(x)+2) . Find intf(x)dx

If y = underset(u(x))overset(v(x))intf(t) dt , let us define (dy)/(dx) in a different manner as (dy)/(dx) = v'(x) f^(2)(v(x)) - u'(x) f^(2)(u(x)) alnd the equation of the tangent at (a,b) as y -b = (dy/dx)_((a,b)) (x-a) If F(x) = underset(1)overset(x)inte^(t^(2)//2)(1-t^(2))dt , then d/(dx) F(x) at x = 1 is

The differential equation x(dy)/(dx)+(3)/((dy)/(dx))=y^(2)

The differential equation x(dy)/(dx)+(3)/((dy)/(dx))=y^(2)

The differential equation x(dy)/(dx)+(3)/((dy)/(dx))=y^(2)