1. (Note: Before you attempt this problem, solve Problem 1 and 3 from Practice problems for Unit 2 on Quercus or Problem 2.17 in the textbook. Otherwise you may nd this question difcult.) Sketch the graph of a function f that satises all 10 conditions below simultaneously. For this question, you do not need to prove or explain your answer. as long as the graph is correct and very clear. (a) The domain of f is R. (f) hit; f(:r) = so zba (b) lini f(:r) does not exist when a E {2.14}, and (g) liu31[f(:r)]2 = 4 the limit exists for all other a E R. \"H (c) lim f(:1:)= 0 (h) 113$ \"\"55\" : 3 250 (d) lim [f(1:)J does not exist m 19,151\": \"95) = 2 2H) . , , l (e) 333 res) = oo (J) HAW 2) = 3 To clarify, we want one single ftuiction f that satises all the conditions in all the parts, all at once. Make your graph tidy and unambiguous