the range of the function f x sin log sqrt 4 x 2 1 x is

the range of the function f x sin log sqrt 4 x 2 1 x is If f left x right sin log e left frac sqrt 4 x 2 1 x right then find the range of this function My approach frac sqrt 4 x 2 1 x 0 Rightarrow 1 x 0 also 4 x 2 0

Free functions range calculator find functions range step by step Enter the formula for which you want to calculate the domain and range The Domain and Range Calculator finds all possible x and y values for a given function

the range of the function f x sin log sqrt 4 x 2 1 x is

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the range of the function f x sin log sqrt 4 x 2 1 x is
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The Graph Shows The Rational Function F x And The Logarithmic
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Your domain is all the legal or possible values of x while the range is all the legal or possible values of y Domain The domain of a function includes every possible value of x that will not involve division by zero or make a complex number Wolfram Alpha is a great tool for finding the domain and range of a function It also shows plots of the function and illustrates the domain and range on a number line to enhance your mathematical intuition

Answer link The domain is x in 2 2 The range is 1 2 oo For example the domain of the function latex f x sqrt x latex is latex x geq0 latex The range of a function is the set of results solutions or output values latex y latex to the equation for a given input By definition a function only has one result for each domain

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Domain Range Find the domain and range of a mathematical expression Compute the domain of a function domain of f x x x 2 1 domain of sqrt sin x Compute the range of a function range of x 2 x 1 range of e x 2 Specify a restriction on the independent variable range of 1 sqrt x 2 1 restricted to 1 To determine the domain and range of a function first determine the set of values for which the function is defined and then determine the set of values which result from these E g f x sqrtx f x is defined forall x 0 f x in RR Hence the domain of f x is 0 oo

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the range of the function f x sin log sqrt 4 x 2 1 x is - [desc-14]