Video Critique Guideline
Tracy Henry, M.Ed.
Fall 2014
Include the following information when completing video
critiques.
1. Title of video
2. List the videos major points.
3. Positive knowledge gained
CLASSROOM CONNECTIONS
Kindergarten to Grade 5
Give poetry instruction and appreciation a boost with this fun, fast, no-intimidation
approach for the library or classroom. By Sylvia M. Vardell
W
hen it
LUKE
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World Cultural Geography
Exam #4 Learning Objectives
Know what a service is
Know what a settlement is
Identify threshold
Characterize public services
Central Place/Central Place Theory
Define economic
Unit Plan Format
Name of Pre-Service Teacher:
Grade Level/Subject Area:
Topic:
1. Introduction (What will be covered in this unit? Why it is
important? Its significance and justification? Brief
Statem
Gravity and Motion
Quick Write
1. Watch the video about the
weightlessness of astronauts in space
2. Write a paragraph explaining how you
would carry out daily activities while
weightless. Describe ea
Lecture 13: Series Solutions near Singular Points
March 28, 2007
Here we consider solutions to second-order ODEs using series when the coecients are not
necessarily analytic. A rst-order analogy might
Lecture 14: The Laplace Transform
April 11, 2007
Here we take a rst look at the LaPlace1Transform. It should be pointed out that it is one of
many transforms, a term which for our purposes means that
Lecture 12: Solutions by Series
Dr. Michael Dougherty
March 26, 2010
Here we look at methods of solving ODEs using series. The basic idea is that we assume the
solution has a power series expansion, a
Lecture 9: LHODEs IV
Dr. Michael M. Dougherty
March 3, 2010
1
The Development So Far
At this point we know that, given an LHODE
an y (n) + an1 y (n1) + + a1 y + a0 = 0,
(1)
with the operator version a
Lecture 7: LHODEs II
February 26, 2010
1
Characteristic Equation
We saw before that we could take a linear, homogeneous ordinary dierential equation (LHODE)
with constant coecients such as
y 2y 15y =
Lecture 8: LHODEs III
March 1, 2010
In this lecture we will take a rst look at cases where the characteristic equation has complex,
as well as real, solutions. We will delve more deeply into the compl
Lecture 11: Variation of Parameters
Dr. Michael M. Dougherty
March 22, 2010
In this lecture we develop a very general method for solving the case of second-order, linear,
nonhomogeneous, constant coec
Lecture 5: Functions Homogeneous of Degree Zero and ODEs
Dr. Michael Dougherty
January 27, 2010
In this lecture we will look at solving a particular type of ODE, which can be written in the form
dy
=
Lecture 1: Differential Equations Introduced
Dr. Michael Dougherty
January 6, 2010
1
First Introduction
Dierential equations are equations which involve derivatives of a function, such as a function y
Lecture 4: Exact ODEs
Dr. Michael Dougherty
January 22, 2010
Exact equations are rst-order ODEs of a particular form, and whose methods of solutions rely
upon basic facts concerning partial derivative
Lecture 6: Linear ODEs with Constant
Coefficients I
Dr. Michael Dougherty
February 12, 2010
1
LHODEs, and Linear Operators Revisited
In this and the next few lectures we will be interested in linear,
Lecture 3: First-Order Linear ODEs
Dr. Michael Dougherty
January 13, 2010
1
Some Denitions
Here we briey dene a few terms which will be useful later. In fact, we will revisit the denition of
linear fo
Lecture 2: Separable Ordinary Differential
Equations
Dr. Michael Dougherty
January 8, 2010
1
Some Terminology: ODEs, PDEs, IVPs
The dierential equations we have looked at so far are called ordinary di