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MCV4U VIP - Chapter 5 (Derivatives of Exponential and Trig Functions)
Derivatives of e^x
Derivative of f(x)=e^x and Quotient Rule (video) (6:48)
Horizontal Tangent Example (video) (5:15)
Finding Constants in Derivative Expression (video) (5:47)
Prove Identity Example (video) (6:24)
Find Constant given Identity Example (video) (4:18)
Classify Critical Points Example (video) (6:49)
First Principles and e^x (video) (5:07)
Tough Optimization Example Part 1 (video) (5:31)
Tough Optimization Example Part 2 (video) (12:43)
Equation of Tangent Example 1 (video) (4:50)
Equation of Tangent Example 2 (video) (3:38)
Graphing Example (video) (14:22)
Find where Tangent is Perpendicular (video) (7:05)
Derivative of b^x
First Principles and b^x (video) (3:06)
Find Derivative Example (video) (4:28)
Rate of Change Example (video) (4:27)
Does the base matter? (video) (2:28)
Graphing Example Part 1 (video) (14:36)
Graphing Example Part 2 (video) (10:33)
Find Horizontal Tangent Example (video) (7:15)
Half Life using Derivatives of f(x) = b^x (video) (8:04)
Find Equation of Tangent Line (video) (3:24)
Derivative of sin(x), cos(x) and tan (x)
Definition of a Derivative for Sin(x) (video) (10:05)
Definition of a Derivative for Cos(x) (video) (6:03)
Definition of a Derivative for Tan(x) (video) (13:40)
Tough Derivatives Example 1 (video) (7:44)
Tough Derivatives Example 3 (video) (6:18)
Tough Derivatives Example 2 (video) (4:47)
Min and Max Values of cos^2 (x) (video) (8:13)
Equation of Tangent Example 1 (video) (4:57)
Equation of Tangent Example 2 (video) (4:22)
Equation of Tangent Example 3 (video) (5:26)
Proving Expressions for Trig Functions with Second Derivative (video) (6:35)
Prove Identity Example (video) (7:30)
Popular Communication Example (video) (6:17)
Equation of Normal and Tangent (video) (6:57)
Derivative of Tan(x) and Cot(x) Proof (video) (5:26)
Trig Optimization Example 1 (video) (13:37)
Trig Optimization Example 2 (video) (14:45)
Trig Optimization Example 3 (video) (12:48)
Trig Optimization Example 4 (video) (19:56)
Trig Optimization Example 5 (video) (10:11)
Test 1
Test 1 Questions (pdf)
Knowledge 1 Solution (video) (19:05)
Knowledge 2 Solution (video) (15:07)
Knowledge 3 Solution (video) (8:46)
Application 1 Solution (video) (8:04)
Application 2 Solution (video) (6:09)
Application 3 Solution (video) (13:54)
Application 4 Solution (video) (10:05)
Thinking 1 Solution (video) (5:31)
Thinking 2 Solution (video) (32:59)
Thinking 3 Solution (video) (22:09)
Thinking 4 Solution (video) (17:01)
Communication 1 Solution (video) (19:23)
Communication 2 Solution (video) (5:43)
Test 2
Test 2 Questions (pdf)
Test 2 Solutions (pdf)
Knowledge Question 1abcd (video) (6:59)
Knowledge Question 1efgh (video) (6:18)
Knowledge Question 2 (video) (2:55)
Knowledge Question 3 (video) (4:29)
Application Question 1 (video) (5:43)
Application Question 2 (video) (2:55)
Application Question 3 (video) (5:46)
Application Question 4 (video) (5:24)
Communication Question 1 (video) (2:09)
Communication Question 2 (video) (3:35)
Communication Question 3 (video) (3:18)
Thinking Question 1 (video) (9:19)
Thinking Question 2 (video) (5:51)
Thinking Question 3 (video) (2:42)
Test 3
Test 3 Questions (pdf)
Test 3 Solutions (pdf)
Knowledge Question 1abc (video) (5:48)
Knowledge Question 1de (video) (3:47)
Knowledge Question 2 (video) (4:22)
Knowledge Question 3 (video) (2:55)
Application Question 1 (video) (5:52)
Application Question 2 (video) (7:28)
Application Question 3 (video) (6:23)
Application Question 4 (video) (11:14)
Application Question 5 (video) (5:47)
Communication Question 2 (video) (2:10)
Communication Question 3 (video) (2:25)
Communication Question 4 (video) (2:24)
Communication Question 5 (video) (3:19)
Thinking Question 1 (video) (4:51)
Thinking Question 2 (video) (2:26)
Thinking Question 3 (video) (4:04)
Thinking Question 4 (video) (7:02)
Test 4
Test 4 Questions (pdf)
Test 4 Solutions (pdf)
Test 5
Test 5 Questions (pdf)
Test 5 Solutions (pdf)
Test 6
Test 6 Questions (pdf)
Test 6 Solutions (pdf)
Half Life using Derivatives of f(x) = b^x (video)
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