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We are doing an absolute value problem from Micheal Spivak's Calculus Chapter 1

We are going over Corollary 2 in Section 2.3 of Burton's Number Theory Book.

We are going over section 2.3 question 20 f in Burton's Number Theory Book.

We are going over section 2.3 question 20 e in Burton's Number Theory Book. This cover the theorem of divisibility and gcd.

We are going over section 2.3 question 20 d in Burton's Number Theory Book.

We are going over problem 10 c in "A Transition to Advanced Mathematics," by Smith, Eggen, and St. Andre. It discusses the general nondegenerate conic sections and how to identify them.

We are going over problem 10 b in "A Transition to Advanced Mathematics," by Smith, Eggen, and St. Andre. It discusses the general nondegenerate conic sections and how to identify them.

We are going over problem 10 a in "A Transition to Advanced Mathematics," by Smith, Eggen, and St. Andre. It discusses the general nondegenerate conic sections and how to identify them.

We are going over slope, point slope form of the equation of a line, and slope intercept form.

We are going over section 2.3 question 20 c in Burton's Number Theory Book.

We are going over section 2.3 question 20 b in Burton's Number Theory Book.

We are going over section 2.3 question 20 a in Burton's Number Theory Book.

We are going over the definition of Probability and do some examples. This is for my High School Geometry Class

We are going over the complement of an event and when two events are mutually exclusive. This is for my High School Geometry Class

Sample Space and Events

Prove the Remainder Theorem for Polynomials

An Example of how the Division Algorith for Polynomials Works

Divide 18x^4 9x^3 3x^2 by 3x^2 1 using Long Division.

(ab)^-1=a^-1b^-1

(secx-cscx)/(secx cscx)=(tanx-1)/(tanx 1)

Adding Fractions Proof

Proving the Minkowski Inequality

a/b=ac/bc

Evaluating a Proof of ''1=2''

Proving the Cauchy-Schwartz Inequality

Prove by PMI that for every Natural Number n, 1 2 ... n=n(n 1)/2

Properties of Finite Sums.

Show that it is Impossible to define a Total Ordering on the set of Complex Numbers.

SOA Exam P Problem 6