Chrome File Edit History Bookmarks Profiles Tab Window G 1 2 Q 8 Wed Oct 18 1:05 PM DO Netflix Watch Magic X Disney+ | Vid X U 1300F23WA1 X M Inbox - sagal X 7 Crowdmark X R Grade Calcul X Dashboard X Expert Chat: X C A eclass.yorku.ca/pluginfile.php/5619611/mod_label/intro/1300F23WA1.pdf ABP * Update : M Gmail YouTube Netflix Disney+ Prime Video C Crave Princess Movies My Drive OCAP U Eclass / Degree-Checklist Timetable Crowdmark Tutorial 10 SOSC1... 1300F23WA1.pdf 2 / 2 82% + 1. Let's recall the Pinching (Squeeze) theorem (Theorem 2.5.1): Suppose there are three functions f,9, and h that satisfy the following inequalities on a given interval containing a constant c. h(x) s f(x) sg(x) for all x such that 0 0 If the functions h and g have the same limits as x approaches c, then the function f also has the same limit. That is, if lim h(x) = limg(x) = L, for some real number L, then lim f(x) = L. I C Now, our goal is to generalize this theorem. The following is our initial incorrect attempt. You are going to fix it 2 Suppose there are three functions f,g, and h that satisfy the following inequalities h(x) 0 and lim h(x) = H, lim f(x) = F, and lim g(x) = G, for some real numbers H, F, and G. We claim that H