PurlalGuai x | (I) Midterm: x | :2) lnslallrnen x {3 ClassProl; x Q Chapterli x | D Logln x a; MyHulne x | L||ll Ebouks-lr x H 20000043: x + V X (- 9 C 0 i yccd.instructure.oomfcourses/29479fassignmentsfSS'l929 l3 '5 *I l] o E E Calc for Bus/Soc/Life Sci > Assignments > Class Problems Week 14 D1?) lmmersive Reader 222\" Class Problems Week 14 M Home Announcements Due Friday by 11:59pm Points 10 Submitting a text entry box or a le upload Assignments File Types pdf, png, jpg, jpeg, and doc Available until May 20 at 11:59pm YCCD Zoom Problem 1 Syllabus Grades 0 A. Find the derivative of the function f in the following equations below. You do not need to solve for f. _ I. 69:2 + 5(f(::.-))2 = 36 u. 722 = 5m)2 + 43,-;(2) + 1 Calendar E. Find the equation of the tangent line at point (1,2) of the following equation. For ease of notation, let 3: = f0\") 111(1: l y) = 23192 +111(:t:2 + 2) 4 Problem 2 A. The volume of an ice cube is V = L3 and the surface area is S = 5L2, where Lis the side-length of the cube. Imagine this ice cube is melting such that at noon, the side length is decreasing by 0.1cm per minute. For this problem you should consider L a function of time L). I. How quickly is the volume decreasing at noon when the ice cube has a side length of 100 cm? H. How quickly is the surface area decreasing at noon when the ice cube has a side length of 100 ,0 Type here to search