The chain rule calc
[DOC File]New Chapter 3
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To apply the Chain Rule to the function of the form , we use the following formulas: (Table 5.6 The Chain Rule for Logarithmic Functions. If exists, and, then If exists, and with, then Note that the derivative of is a special case of the derivative of because . ...
[DOC File]Calculus I Syllabus - TTU
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Feb. 15 Section 3.5 The chain rule. Feb. 17 Section 3.6 Implicit differentiation. Feb. 22 Lecture Exam #1 covered Sections 1.1 – 3.6. Feb. 24 Sections 3.7 & 3.8 Related rates. Linear approximation and differentials. Mar. 1 Section 4.1 Extreme values of a continuous function. ...
[DOC File]Mr
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Mon 11/12 Sec 3.3 Review p.198 41-62E Tues 11/13 Quiz 3.3 No Homework Wed 11/14 Sec 3.4 – Chain Rule p.161 1-35O Thurs 11/15 Sec 3.4 – Chain Rule p.161 2-36E Fri 11/16 Sec 3.4 – Chain Rule p.161 49-60 Mon 11/19 Sec 3.4 – Chain Rule p.161 49-60 Tues 11/20 Sec 3.4 – Chain Rule Chain Rule Application WS Wed 11/21 No School No Homework Thurs 11/22 No School No Homework Fri 11/23 …
[DOC File]Mr
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Mon 11/26 Sec 3.4 – Chain Rule Chain Rule Application WS Tues 11/27 Sec 3.4 – Chain Rule Chain Rule Review WS Wed 11/28 Sec 3.4 – Chain Rule Study Thurs 11/29 Sec 3.4 – Chain Rule Test No Homework Fri 11/30 Sec 3.5 – Implicit Differentiation p.171 1-19 O
[DOC File]Chapter 3
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One special rule we will study for integration is called . substitution, commonly called u-substitution. Integration by substitution allows us to recover functions that required the chain rule to take its derivative. For example, to find the derivative of , we use the chain rule and set , so . Thus, when given . Thus, or equivocally.
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