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The range may increase or decrease with the domain or it may remain the same.

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What is the range of y equals 8x-3?

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What happens to the range as the number of observations increases?

Really, are you that stupid? It increases. * * * * * That adjective should have been used on the person who first answered the question. The range can increase but it can also REMAIN THE SAME! It will not decrease, though.


What is the range of the function y x2 2x 4.?

The range depends on the domain. If the domain is the complex field, the range is also the whole of the complex field. If the domain is x = 0 then the range is 4.


What is the domain and range of y equals cubed square root of x?

The simplest answer is that the domain is all non-negative real numbers and the range is the same. However, it is possible to define the domain as all real numbers and the range as the complex numbers. Or both of them as the set of complex numbers. Or the domain as perfect squares and the range as non-negative perfect cubes. Or domain = {4, pi} and range = {8, pi3/2} Essentially, you can define the domain as you like and the definition of the range will follow or, conversely, define the range and the domain definition will follow,


What is the range of f(x) -x2 plus 4 if the domain is 201?

The function ( f(x) = -x^2 + 4 ) is a downward-opening parabola. The vertex, which is the maximum point, occurs at ( x = 0 ) and gives the maximum value of ( f(0) = 4 ). As ( x ) moves away from 0 within the domain, the function decreases, reaching a minimum value at the edges of the domain. If the domain is limited to 201, the range of ( f(x) ) will be from ( -x^2 + 4 ) evaluated at the endpoints of that domain, specifically ( f(201) = -201^2 + 4 = -40400 + 4 = -40396 ). Therefore, the range of ( f(x) ) when the domain is 201 is ( [-40396, 4] ).

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