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Stewart Calculus ET 5e 0534393217;1. Functions and Models; 1.1 Four Ways to Represent a Function

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1. (a) The point ( 1, 2 ) is on the graph of f , so f ( 1)¡ë 2 . (b) When x¡ë2 , y is about 2.8 , so f (2) 2.8 . (c) f (x)¡ë2 is equivalent to y¡ë2 . When y¡ë2 , we have x¡ë 3 and x¡ë1 . (d) Reasonable estimates for x when y¡ë0 are x¡ë 2.5 and x¡ë0.3 . (e) The domain of f consists of all x values on the graph of f . For this function, the domain is 3 x 3 , or 3,3 . The range of f consists of all y values on the graph of f . For this function, the range is 2 y 3 , or 2,3 . (f) As x increases from 1 to 3 , y increases from 2 to 3 . Thus, f is increasing on the interval 1,3 . 2. (a) The point ( 4, 2 ) is on the graph of f , so f ( 4)¡ë 2 . The point ( 3,4 ) is on the graph of g , so g(3)¡ë4 . (b) We are looking for the values of x for which the y values are equal. The y values for f and g are equal at the points ( 2,1 ) and ( 2,2 ) , so the desired va¡¦(»ý·«)



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