The discussion revolves around finding the domain and range of functions derived from a given function f, which has a specified domain of [-2,10] and range of [5,10]. The specific transformations being considered are f(2x+4) and 2f(x)+4.
Some participants are attempting to clarify their understanding of domain and range, while others are questioning the assumptions made about the transformations. There is an ongoing exploration of how to apply the given domain and range to the new functions.
There are indications of confusion regarding the definitions of domain and range, as well as the notation used to express them. Some participants are also questioning whether certain values are defined within the context of the function.
) what do you get when you do as you propose ?[-2,10] if i sub this values into f(2x+4) i would get 0 and 24 does this mean that the domain would be (0,24)BvU said:Don't ask. Do it: that counts as an attempt at solution. Ask when stuck...
Or (in a friendlier manner
the domain is pairs of x coordinates in order and the range is pairs of y coordinates in orderfresh_42 said:
The domain of a function is the set of values which are allowed to be used as inputs to the function. The notation "[-2,10]" denotes a range of values from -2 up through 10, inclusive. It does not denote an ordered pair.Mark53 said: