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What else can I help you with?
How do you determine the range of a function?
Find the maximum and minimum values that the function can take over all the values in the domain for the input. The range is the maximum minus the minimum.
Why is the range the output and the domain the input?
A function may be defined over only certain values. That is, it may have only a certain set of values that can serve as input. For example, in elementary mathematics, the principal square root is only defined for non-negative real numbers. This is the "area" over which the function is valid and so it is called the domain. The mathematical term for the set of output values is actually the co-domain, but many people refer to it as the range.
What is is the domain and range of y equals 2x-8?
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What does 'the range' mean mathematically?
In mathematics, 'the range' refers to the set of all possible output values (or dependent variable values) of a function, given its domain (the set of input values). For a function ( f(x) ), the range includes all values ( f(x) ) can take as ( x ) varies over its domain. In statistics, the range can also refer to the difference between the maximum and minimum values in a data set.
What is the function of range?
The range is a measure of the difference between the maximum and minimum values that a variable can take, or that a function can take over the relevant domain.
Identify the problems of a restricted budget?
over spending is a restricted budget also running out of cash is also one
Is it possible for a polynomial function of degree 3 to have no real zeros?
Yes - but only if the domain is restricted. Normally the domain is the whole of the real numbers and over that domain it must have at least one real zero.
Advantages of frequency domain over time domain?
advantage is that if we represent a composite signal in frequency domain........then we clearly see that how much signals are involved in composite signal and their separate peak values
How do you determine the range of a function?
Find the maximum and minimum values that the function can take over all the values in the domain for the input. The range is the maximum minus the minimum.
What is the range when y equals three over x with a restricted domain of 0.5 to 4?
The range is (3/4 to 3/0.5) or 0.75 to 6
Why is the range the output and the domain the input?
A function may be defined over only certain values. That is, it may have only a certain set of values that can serve as input. For example, in elementary mathematics, the principal square root is only defined for non-negative real numbers. This is the "area" over which the function is valid and so it is called the domain. The mathematical term for the set of output values is actually the co-domain, but many people refer to it as the range.
What is the difference between relational tuple calculus and domain calculus?
Relational tuple calculus has its variables range over tuples, where domain relational calculus ranges its variables over the field values, or domain elements. Both types of calculus are subsets of first order logic.
What is is the domain and range of y equals 2x-8?
10
What are some advantages of a dot plot over a frequency polygon?
Dotplot allow you to identify original values
What does 'the range' mean mathematically?
In mathematics, 'the range' refers to the set of all possible output values (or dependent variable values) of a function, given its domain (the set of input values). For a function ( f(x) ), the range includes all values ( f(x) ) can take as ( x ) varies over its domain. In statistics, the range can also refer to the difference between the maximum and minimum values in a data set.
What equation is true for some values of its variable and is not true for others?
No equation can have that property. It cannot be an equation if it is not true. If necessary, the domain must be amended. An equation can have different forms over different parts of its domain.
What is the function of range?
The range is a measure of the difference between the maximum and minimum values that a variable can take, or that a function can take over the relevant domain.
