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0:09:01

Evaluate the following Integrals

0:12:25

Riemann Sum. Right Hand, Left Hand and Midpoint Rule.

0:09:46

Optimization. What is the Maximum Vertical Distance between y=x+2 and y=x^2 for x in [-1, 2].

0:08:23

Optimization. Find two positive numbers whose Product is 100 and whose Sum is a Minimum.

0:15:07

Curve Sketching. Inc. & Dec. Concave Up. Concave Down, Abs Max and Abs Min. The Extreme Value Th.

0:10:28

The Mean Value Theorem.

0:05:03

A man 6-ft tall walks away from a streetlight mounted on a 15-ft tall pole at a rate of 5-ft/s.

0:08:05

Find the linearization of the function f(x) = SQR(x+5) at a = 4 and use it to approximate SQR (3.8).

0:05:55

Find the limit as x approaches ' - infinity'. L'Hospital's Rule ' infinity * zero'.

0:05:46

Find the limit as x Approaches 0 of (e^4x -1-4x)/x^2. L'Hospital's Rule_ Intermediate form (0/0).

0:07:14

Differentiate y=SQR ( 1+4 sin(x)). And find equations of the tangent line and the normal at (0, 1).

0:06:19

Implicit Differentiation. Find dy/ dx for 2x^3+x^2y-xy^3=2.

0:10:54

Differentiate y = x ^(SQR x)

0:02:50

Differentiate f(x) = x^2 ln(2x+1).

0:02:43

Differentiate y = ln ( cosh (3x)).

0:02:42

Differentiate y = 3^ (x ln x)

0:02:51

Differentiate the following y = e^(cosx) + cos(e^x)

0:24:33

Epsilon and delta Explained with an Example in Calculus.

0:13:43

The Quotient Rule Proof in Calculus.

0:07:35

Limit involving infinity

0:02:08

Limit sin 3x over x

0:07:01

Evaluate the Limit, or state that it does not exist.

0:54:42

Math 104 'Math Reasoning for Elementary Teachers'. Final Review 20 Questions.

0:08:53

Evaluate the indefinite integral as an infinite series.