`int[f(x)+xf^(prime)(x)]dx=xf(x)+c`

Evaluate: inte^x(f(x)+f^(prime)(x))dx=e^xf(x)+C

Evaluate: inte^x(f(x)+f^(prime)(x))dx=e^xf(x)+C

Evaluate: inte^x(f(x)+f^(prime)(x))dx=e^xf(x)+C

Show that inte^x(f(x)+f^(prime)(x))dx=e^xf(x)+C

If function f satisfies the relation f(x)xf^(prime)(-x)=f(-x)xf^(prime)(x)fora l lx ,a n df(0)=3,a n diff(3)=3, then the value of f(-3) is ______________

If function f satisfies the relation f(x)xf^(prime)(-x)=f(-x)xf^(prime)(x)fora l lx ,a n df(0)=3,a n diff(3)=3, then the value of f(-3) is ______________

Let inte^x{f(x)-f^(prime)(x)}dx=varphi(x)dot Then inte^xf(x)dx is

Let inte^x{f(x)-f^(prime)(x)}dx=varphi(x)dot Then inte^xf(x)dx is

Let inte^x{f(x)-f^(prime)(x)}dx=varphi(x)dot Then inte^xf(x)dx is varphi(x)= e^xf(x)

int[f(x)+xf'(x)]dx=