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yes y=x Like 2=2
A function is a mapping from one set to another. It may be many-to-one or one-to-one. The first of these sets is the domain and the second set is the range. Thus, for each value x in the domain, the function allocates the value f(x) which is a value in the range. For example, if the function is f(x) = x^2 and the domain is the integers in the interval [-2, 2], then the range is the set [0, 1, 4].
That depends on the specific function.
The domain of the sine function is all real numbers.
Any function is a mapping from a domain to a codomain or range. Each element of the domain is mapped on to a unique element in the range by the function.
The domain of the function f (x) = square root of (x - 2) plus 4 is Domain [2, ∞)
The domain of the function 1/2x is {0, 2, 4}. What is the range of the function?
The cotangent function has domain all real numbers except integral multiples of pi./2(90degrees).
The domain of a function encompasses all of the possible inputs of that function. On a Cartesian graph, this would be the x axis. For example, the function y = 2x has a domain of all values of x. The function y = x/2x has a domain of all values except zero, because 2 times zero is zero, which makes the function unsolvable.
yes y=x Like 2=2
The domain of a function is simply the x values of the function
The domain of a function is the set of numbers that can be valid inputs into the function. Expressed another way, it is the set of numbers along the x-axis that have a corresponding solution on the y axis.
A function is a mapping from one set to another. It may be many-to-one or one-to-one. The first of these sets is the domain and the second set is the range. Thus, for each value x in the domain, the function allocates the value f(x) which is a value in the range. For example, if the function is f(x) = x^2 and the domain is the integers in the interval [-2, 2], then the range is the set [0, 1, 4].
No, when the domain repeats it is no longer a function
To write the domain of a function as an inequality, identify the values of the variable for which the function is defined. For instance, if a function is defined for all real numbers greater than or equal to 2, you would express the domain as ( x \geq 2 ). If the function is defined between two values, say 1 and 4, the domain can be written as ( 1 \leq x \leq 4 ). Always ensure that the inequality accurately reflects the constraints imposed by the function.
That depends on the specific function.
Domain of the logarithm function is the positive real numbers. Domain of exponential function is the real numbers.