This video provides an introduction to apportionment. Site: http://mathispower4u.com
From playlist Apportionment
Apportionment: The Population Paradox
The video explains the population paradox and provides an example of the population paradox. Site: http://mathispower4u.com
From playlist Apportionment
Apportionment: The Alabama Paradox
This video explains and provides an example of the Alabama paradox. Site: http://mathispower4u.com
From playlist Apportionment
Apportionment: The New States Paradox
The video explains the new states paradox and provides an example of the population paradox. Site: http://mathispower4u.com
From playlist Apportionment
Apportionment: Hamilton's Method
This video explains and provides an example of the Hamilton's method of apportionment.. Site: http://mathispower4u.com
From playlist Apportionment
Math for Liberal Studies - Lecture 2.7.2 Hamilton's Method and Apportionment Paradoxes
This is the second video lecture for Math for Liberal Studies Section 2.7: Apportionment. In this video, we learn how to use Hamilton's Method to assign a whole number of seats to each state based on their population. We also discuss several "paradoxes" that result from this method.
From playlist Math for Liberal Studies Lectures
Apportionment: Webster's Method
This video explains Webster's method of apportionment. Site: http://mathispower4u.com
From playlist Apportionment
Math for Liberal Studies - Lecture 2.7.3 The Standard Divisor
This is the third video lecture for Math for Liberal Studies Section 2.7: Apportionment. In this video, I discuss alternatives to Hamilton's Method that avoid the paradoxes that we learned in the previous lecture. Specifically, we talk about Jefferson's method: a "guess and check" method o
From playlist Math for Liberal Studies Lectures
Math for Liberal Studies - Lecture 2.7.1 The Apportionment Problem
This is the first video lecture for Math for Liberal Studies Section 2.7: Apportionment. In this video, I give an overview of the apportionment problem: assigning representatives to states based on their population.
From playlist Math for Liberal Studies Lectures
Examples of removable and non removable discontinuities to find limits
👉 Learn how to classify the discontinuity of a function. A function is said to be discontinuos if there is a gap in the graph of the function. Some discontinuities are removable while others are non-removable. There is also jump discontinuity. A discontinuity is removable when the denomin
From playlist Holes and Asymptotes of Rational Functions
The idea of ‘atonement’ sounds very old-fashioned and is deeply rooted in religious tradition. To atone means, in essence, to acknowledge one’s capacity for wrongness and one’s readiness for apology and desire for change. It’s a concept that every society needs at its center. For gifts and
From playlist RELATIONSHIPS
How to use the LCD to help us solve a rational equation
👉 Learn how to solve proportions. Two ratios are said to be proportional when the two ratios are equal. Thus, proportion problems are problems involving the equality of two ratios. When given a proportion problem with an unknown, we usually cross-multiply the two ratios and then solve for
From playlist How to Solve Rational Equations
This video explains the properties of the most commenly used apportionment methods. 00:00 Introduction 02:22 Largest Remainder 09:15 Adams 13:54 Jefferson 17:25 Divisormethods 24:28 Divisormethod Adams 25:56 Webster 30:23 Summary 33:55 Outro
From playlist Summer of Math Exposition Youtube Videos
Solving an Absolute Value Equation and Checking for Extraneous Solutions
Learn how to solve absolute value equations with extraneous solutions. Absolute value of a number is the positive value of the number. For instance, the absolute value of 2 is 2 and the absolute value of -2 is also 2. To solve an absolute value problem, we first isolate the absolute value
From playlist Solve Absolute Value Equations
Tutorial lesson for solving a rational expression by multiplying by the LCD
👉 Learn how to solve proportions. Two ratios are said to be proportional when the two ratios are equal. Thus, proportion problems are problems involving the equality of two ratios. When given a proportion problem with an unknown, we usually cross-multiply the two ratios and then solve for
From playlist How to Solve Rational Equations
Learn how to find and classify the discontinuity of the function
👉 Learn how to classify the discontinuity of a function. A function is said to be discontinuous if there is a gap in the graph of the function. Some discontinuities are removable while others are non-removable. There is also jump discontinuity. A discontinuity is removable when the denomi
From playlist Holes and Asymptotes of Rational Functions
Injective, Surjective and Bijective Functions (continued)
This video is the second part of an introduction to the basic concepts of functions. It looks at the different ways of representing injective, surjective and bijective functions. Along the way I describe a neat way to arrive at the graphical representation of a function.
From playlist Foundational Math