10:16

265: 4.5 #8 A rectangle is inscribed with its base on the x-axis and its upper corners on the parab

05:57

265: 3.2 #1 Find the Inverse function of y=5-2e^x

03:27

265: 3.1 #5: limit of exponential functions

04:04

265: 3.1 #4 Limits and exponential functions

05:07

265: 3.1 #1 Domain of exponential functions

03:51

265: 4.2 #4: Mean Value Theorem (MVT), find C s.t. f'(c)=0

03:06

265: 4.2 #5: Mean Value Theorem (MVT)

04:07

265: 3.5#3: inverse trigs: tan(arcsine): rewrite the expression

06:39

265: 3.5 #1: inverse trigonometric functions

04:25

265: 3.5 #2 arctan(x): Inverse trigonometric Functions

07:05

265: 4.3 #2: Critical points, increasing / decreasing , local min, max

04:04

265: 2.1 #8 Given the standard expression defining the derivative of a function find f(x) and a

23:39

265: 3.2 #3 Derivative of inverse, Inverse, compare

07:14

265: 2.8 #4 Differentials, dy vs delta y

07:50

265: 2.5 #15 : Chain Rule via tables

08:08

265: 2.5 #13 : equation of the tangent line to y=sin(9x)+cos(2x); chain rule

14:01

265: 2.2 #1: Definition of the derivative: y=5x+3sqrt(x)

06:23

265: 2.4 #14: find the equation of the tangent line to y=(6x)(cosx) at (pi, -6pi)

10:28

265: 4.5 #1: minimize the product of A and B if A-B=30

09:40

265: 1.5 #13 IVT: determine if the equation has roots on (0, 1) using Intermediate Value Theorem

10:52

265: 1.5 #11: find the value of C to make the function continuous

01:38

265: 1.5 #9 Use interval notation to indicate the largest set where f is continuous

02:25

265: 1.5 #7 Find the largest interval (set) of continuity, domain

06:51

265: 1.5 #6 : Piecewise functions, discontinuities

11:57

265: 1.5 #3 Piece wise functions; points of discontinuity

12:22

MAT265: 1.5 #1: Find points of discontinuity, left and right limits

06:08

MAT265: 5.3 #6 (FTC Part 2)

06:31

MAT265: 5.3 #3 (FTC PART 2)

02:58

MAT265: 5.3 #9 Integral of 2^t (FTC Part 2)

02:37

MAT265: 5.3 #7 integral of 5 sec^2 (FTC Part 2)

04:05

MAT265: 5.3 #10 (FTC Part 2)

06:36

256: 5.4 #7 FTC Part 1: hard case (break into two integrals)

02:08

256: 5.4 #4 FTC Part 1 (flip and plug)

09:58

256: 5.4 Four Cases Review for the FTC Part 1

04:47

256: 5.4#2: Differentiate the integral (FTC Part 1)

07:14

265: 5.2 #11: estimate the integral using the Comparison of Definite Integrals property

25:49

MAT265: 4.5 #6: optimization problem, minimize the cost of the open box

17:18

MAT265: 4.4 #2 Analyze the function

07:50

MAT265_2.5#15: Chain Rule via table of data

05:05

265: 2.5 #17 : (CHAIN RULE) A Cepheid variable star problem

08:32

265: 2.2 #2: f(x) vs f'(x) vs (f''(x) via graphs

04:09

265: 2.1 #8: Definition of Derivative: find a and f(x)

04:49

265: 2.3 #12: Power Rule with square roots

09:24

265: 2.3 #10: Power Rule after distribution

05:02

265: 2.3 #5: Power Rule with negative exponents

05:13

265: 2.3 #2: Power Rule: simple example

08:39

265: 2.5 #8: Chain Rule and Product Rule

03:39

265: 2.5 #5: Chain Rule example

04:19

265: 2.5 #3: Chain Rule example

05:33

265: 2.5 #2: Chain Rule - simple example

02:39

265: 3.7 #3: L'Hospital Rule

02:58

265: 3.7 #1: L'Hospital Rule

03:29

265: 3.5 #9: Derivatvies of Inverse Trigs (with product rule and chain rule)

02:09

265: 3.5 #5: Derivatives of Inverse Trigs

08:09

265: 3.3 #26: Logarithmic Differentiation

02:23

265: 3.3 #21: Derivatvies of exp

21:18

265: 5.4 #11, 14, 12 and extra; also 5 5 Average Function Value - animations and examples

50:07

Exam 2 review in class - BEST ONE

46:17

Exam 1 Review in class, MAT 266 - Spring 2024

24:06

6.2 IBP HW#12 - Integral of exp(sqrt(x)) from 1 to 36