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

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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 `f+g` and `f-g` is continuous at `x=a`
Let f and g be two real functions; continuous at `x = a` Then `fg` and `f/g` ia continous at `x=a`;Let f and g be two real functions; continuous at `x = a` Then `fg` and `f/g` ia continous at `x=a`;
fg is continuousfg is continuous
Composite FunctionsComposite Functions
If f and g are two real functions of x which are continuous at x =a, then f ·g is continuous at x =aIf f and g are two real functions of x which are continuous at x =a, then f ·g is continuous at x =a
If f and g are two real functions of x which are continuous at x =a, then f/g is continuous at x = aIf f and g are two real functions of x which are continuous at x =a, then f/g is continuous at x = a
If f and g are two real functions of x which are continuous at x = a, then λf is a continuous functiIf f and g are two real functions of x which are continuous at x = a, then λf is a continuous functi
Let f and g be two real functions; continuous at `x = a` Then `alpha f` and `1/f` is continuousLet f and g be two real functions; continuous at `x = a` Then `alpha f` and `1/f` is continuous