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(1 point) In this problem we consider three functions / Each of them is continuous at:...



(1 point) In this problem we consider three functions / Each of them is continuous at: -0.ie.. lim f() = f(0). In order to show by the €/ definition that this is true one has to give a definition of in terms of e such that 12-01<8 = If(x) - (0) << Match these choices of 8 1.8 - 2.8 3.8= with the functions so that that choice of establishes continuity of the function (at 1-0). You can use each choice only once. Enter the reference numbers of the given functions in the appropriate answer boxes f(x) = 2 (z) - 2 (7) - Note: In order to get credit for this problem all answers must be correct Preview My Answers Submit Answers You have attempted this problem 0 times ch o EP
(1 point) Find the largest number 8 such that 1 1 f 0 < 2 - 1.618 then <0.5 22 1.62 Preview My Answers Submit Answers You have attempted this problem 0 times You have unlimited attempts remaining Email instructor Page generated 05/23/2020 MEDT WeWork 1996-2016 theme, mathewwersion 2 12 12 version 2 121 The WeWork Project o search RE
(1 point) Let be the function whose graph is given below. (a). Use this graph to find the largest number 8 >0 such that if 0 < 2-818 then (2) - 44. (Enter dne if no such exists) (1). Use the graph to find the largest number 8 > O such that 0 <1-88 (Enter dne it no such & exists) 1/(x) - 4[<0.1. & Note: You can earn partial credit on this problem
Answers
Solution 1:
For f(x)=x option 2 is correct.
For f(x)=(x^2), option 3 is correct.
For f(x)=(x^(1/2)), option 1 is correct.
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