Yes, for some functions A, and not for others.
The domain and range of the composite function depend on both of the functions that make it up.
The domain of a function represents the set of x values and the range represents the set of y values. Since y=x, the domain is the same as the range. In this case, they both are the set of all real numbers.
7
The domain and range of Y = 1.3x + 8 are both [-infinity, +infinity]
The domain and range of the equation y = 2x+8 are both [-infinity,+infinity].
true
The domain and range of the composite function depend on both of the functions that make it up.
The domain of a function represents the set of x values and the range represents the set of y values. Since y=x, the domain is the same as the range. In this case, they both are the set of all real numbers.
The domain and range are (0, infinity).Both the domain and the range are all non-negative real numbers.
5
The Domain and Range are both the set of real numbers.
They are both sets such that a function maps each element of the first set to a unique element in the second. The first set is called the domain and the second is called the codomain or range.
The domain and range are both [-6, +6].
7
The domain and range of Y = 1.3x + 8 are both [-infinity, +infinity]
FromA function is a relation between a given set of elements called the domain and a set of elements called the co-domain. The function associates each element in the domain with exactly one element in the co-domain. The elements so related can be any kind of thing (words, objects, qualities) but are typically mathematical quantities, such as real numbers.An example of a function with domain {A,B,C} and co-domain {1,2,3} associates A with 1, B with 2, and C with 3. An example of a function with the real numbers as both its domain and co-domain is the function f(x) = 2x, which associates every real number with the real number twice as big. In this case, we can write f(5) = 10.
The domain and range of the equation y = 2x+8 are both [-infinity,+infinity].