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.

f + g may be continuous function, if

If f and g are both continuous at x = a, then f-g is

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

If f(x) be continuous function and g(x) be discontinuous, then

If f and g are continuous and real valued function on an interval, then - (i) f+g is continuous on the interval, (ii) fg is continuous on the interval, (iii) (f)/(g) is continuous on the interval. which of the statements given above are correct ?

If f and g are continuous functions with f(3)=5 and lim_(x to 3)[2f(x)-g(x)]=4 , find g(3).

f+g may be a continuous function, if (a) f is continuous and g is discontinuous

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