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How To Find The Domain And Range of A Function Using It's Rule by Drealup(m) : 11:10 pm On Feb 17 
One may be confused when given a function rule to get it's range from it. It's very simple as far as you follow carefully.
Consider the function f(x) = 5 Notice that there is no output number when the input number is 3 , since division by zero is meaningless.
This means x can have any value except 3. We say that 3 is not in the domain of the function f. The domain of a function contains every possible input number unless otherwise specified. The otherwise could be example, one could be given g(x) = 3x + 7 for x > 2. Then the domain is the interval (2,∞). If it were not for the restriction on the domain, it would have a domain of (∞,∞). The range of a function We call the set of all inputs of a function its domain, and we call the set of all outputs of a function its range. It is much easier, in general, to look at the equation of a function and figure out its domain than it is to figure out its range. For example, if
We can see that its domain is all real numbers except 3. And {x=R,x≠3} in interval notation. However, it is not as easy to see what the the range must be. A good technique to use is to replace the f(x) in the equation with y and solve the equation for x(make x the subject). It would look this way: x = 3y + 2 Thus one can see that the output number can be anything except 1. Thus, the range of the function is all real numbers except 1. Range = {y:y=R,y≠1} Goodluck!

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