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.
The function ( f(x) = -3x + 6 ) is a linear function. Its domain is all real numbers, expressed as ( (-\infty, \infty) ). The range is also all real numbers, as linear functions can take any value depending on the value of ( x ). Therefore, both the domain and range are ( (-\infty, \infty) ).
The domain and range of Y = 1.3x + 8 are both [-infinity, +infinity]
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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 function ( f(x) = -3x + 6 ) is a linear function. Its domain is all real numbers, expressed as ( (-\infty, \infty) ). The range is also all real numbers, as linear functions can take any value depending on the value of ( x ). Therefore, both the domain and range are ( (-\infty, \infty) ).
The domain and range are (0, infinity).Both the domain and the range are all non-negative real numbers.
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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].
The domain and range of Y = 1.3x + 8 are both [-infinity, +infinity]
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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.