Let f and g be two real functions; continuous at `x = a` Then `fg` and `f/g` ia continous at `x=a`; provided `g(a) != 0`

Let f and g be two real functions; continuous at x=a Then f+g and f-g is continuous at x=a

Let f and g be two real functions; continuous at x=a Then alpha f and (1)/(f) is continuous at x=a provided f(a)!=0 and alpha is a real number

If f.g is continuous at x=a, then f and g are separately continuous at x= a.

Let f and g be two real functions;such that fog is defined.If g is continuous at x=a and f is continuous at g(a); show that fog is continuous at x=a

If f.g is continuous at x = 0 , then f and g are separately continuous at x = 0 .

If f.g is continuous at x = 0 , then f and g are separately continuous at x = 0 .

If f.g is continuous at x = 0 , then f and g are separately continuous at x = 0 .

If f and g are two continuous functions on their common domain D then f.g and (f)/(g) is continuous on D provided g(x) is defined at that point.

Let f and g be two real valued functions ,defined by f(x) =x ,g(x)=[x]. Then find the value of f+g