All Educational Materials for GGR100H1 at University of Toronto St. George (UTSG)

UTSGGGR100H1Summer

[GGR100H1] - Final Exam Guide - Comprehensive Notes for the exam (26 pages long!)

26 Page
29 Nov 2016
Our study of geosystems earth systems begins with a look at the science of physical geography and the geographic tools we use. Physical geography and t
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UTSGGGR100H1Fall

GGR100H1 Study Guide - Rpg-7, Social Class, Protestantism

3 Page
10 Dec 2013
Collect information for the descriptive part of the assignment. The most important age to look at is 15-64 (this is because it is the labour force [imp
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UTSGGGR100H1Fall

GGR100H1 Study Guide - Automobile Dependency, Morocco, Urban Sprawl

4 Page
10 Dec 2013
Urbanization, contemporary cities, and urban life last class: exam review, in/secure cities cont"d, urban nature. Define the word, why its important to
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UTSGGGR100H1Summer

ggr356examnote.docx

17 Page
9 Jun 2013
Spatial patterns of tour ship traffic in the antarctic peninsula region: table1: tourism affects and the wildlife, ship travel"s potential impact on th
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UTSGGGR100H1Fall

GGR 216 Mid-term Essay

2 Page
1 Nov 2011
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UTSGGGR100H1Summer

Final Exam KeyTerms

11 Page
29 Jun 2011
 the rise of the gunbelt is the story of the decline of the industrial heartland and its cities. And the emergence of states in the south and west (ca
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UTSGGGR100H1Fall

GGR100H1 Study Guide - Final Guide: Soil Structure, Buoyancy, Mesothermal

46 Page
5 Nov 2014
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UTSGGGR100H1Winter

GGR100H1 Study Guide - Midterm Guide: Doreen Massey (Geographer), Biomedical Model, Health Geography

9 Page
26 Feb 2013
Bio-medical/western: absence of disease, all about treatment not prevention, measured by its absence. Holistic model: takes person as a whole, health i
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UTSGGGR100H1Summer

GGR100H1 Study Guide - Midterm Guide: Soot, Surface Tension, Climate Change

27 Page
27 Jan 2013
Chapter 1 essentials of geography (tuesday may 17th) Physical geography = spatial analysis of all the physical elements and processes that make up the
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UTSGGGR100H1Winter

Study Notes.docx

15 Page
30 Mar 2012
Most urbanized countries (100%) = nauru & singapore. Least urbanized countries = burundi (10%) & bhutan (11. 1%) Annual urban growth rate: 2000-2005 is
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UTSGFall

MAT135H1 Lecture Notes - Lecture 3: Inflection, If And Only If

3 Page
22 Sep 2020
4. 4 concavity and points of inflection: a function, a function f x is concave up on an interval if, the graph of the function is above the tangent on
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UTSGFall

MAT135H1 Lecture 10: 3.4 Optimization in Economics and Science (3)

2 Page
22 Sep 2020
In business, optimization involves maximizing profits and minimizing costs. Revenue = (price per unit) x (number of units sold) Example 1: a commuter t
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UTSGFall

MAT135H1 Lecture Notes - Lecture 2: Ath

2 Page
22 Sep 2020
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UTSGFall

MAT135H1 Lecture 8: 3.2 Max and Min Values on an Interval

3 Page
22 Sep 2020
For f x on an interval [a, b: find the derivative, find all points in the interval [a, b] where, evaluate, compare the value is step 3: x f f. 0 x = f
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UTSGFall

MAT135H1 Lecture Notes - Lecture 6: Function Composition

2 Page
22 Sep 2020
Composite function: given two functions f x and ( )g x , a composite function is defined as: f glad of gcfcx. Example 1: given f x x= and g x x= + , de
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UTSGFall

MAT135H1 Lecture Notes - Lecture 3: If And Only If

3 Page
22 Sep 2020
2. 2 derivatives of polynomial functions: constant function rule: k= , where k" is a constant, then _________________________ f"cx o. Example 1: find t
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UTSGFall

MAT135H1 Lecture Notes - Lecture 4: If And Only If, Product Rule

2 Page
22 Sep 2020
2. 3 the product rule: product rule, when given the product of two functions, p x f x g x. , then p x f x og x t f x g1cx. Leibniz notation: if u" and
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UTSGFall

MAT135H1 Lecture Notes - Lecture 5: Order Of Merit

2 Page
22 Sep 2020
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UTSGFall

MAT135H1 Lecture 1: 4.1 Increasing and Decreasing Functions

2 Page
22 Sep 2020
2 f x is decreasing (falls) on an interval if, x for any value of 1 x< , determine the intervals where f x is increasing and decreasing increasing when
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UTSGFall

MAT135H1 Lecture Notes - Lecture 1: Differential Calculus

2 Page
22 Sep 2020
Intro to calculus: what is calculus, two simple geometric problems: I: given a function y f x. The problem of tangents [differential calculus: what is
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