All Educational Materials for SOC103H1 at University of Toronto St. George (UTSG)

UTSGSOC103H1Winter

[SOC103H1] - Final Exam Guide - Everything you need to know! (43 pages long)

43 Page
29 Nov 2016
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UTSGSOC103H1Winter

[SOC103H1] - Final Exam Guide - Comprehensive Notes for the exam (36 pages long!)

36 Page
29 Nov 2016
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UTSGSOC103H1Winter

SOC103H1 Study Guide - Final Guide: Dialectic, Social Control, Social Relation

15 Page
10 Apr 2020
Definition: constant fluid relationship where one side will affect the other side. X will affect y; and y will affect x. As the relationship continues,
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UTSGSOC103H1Spring

SOC 103 Lecture notes 3 (study this for midterm)

8 Page
6 Nov 2014
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UTSGSOC103H1Fall

SOC103H1 Study Guide - Final Guide: System On A Chip, New Religious Movement, Metar

18 Page
6 Nov 2014
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UTSGSOC103H1Winter

SOC103H1 Study Guide - Midterm Guide: Magnetic Ink Character Recognition, Stata

4 Page
19 Mar 2016
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UTSGSOC103H1Winter

SOC103H1 Midterm: SOC103 Test 2 textbook

10 Page
18 Mar 2016
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UTSGSOC103H1Fall

SOC103H1 Study Guide - Final Guide: Social Exchange Theory, Norbert Elias, Homo Ludens

15 Page
6 Nov 2014
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UTSGSOC103H1Fall

SOC103H1 Study Guide - Midterm Guide: List Of Universities In Canada, Pierre Trudeau, Liberal Feminism

26 Page
6 Nov 2014
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UTSGSOC103H1Fall

SOC103H1 Study Guide - Midterm Guide: Urban Sociology, Habituation, Outlandish

26 Page
5 Nov 2014
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Frequently-seen exam questions from 2014 - 2018.
UTSGFall

SOC101Y1 Study Guide - Midterm Guide: Cultural Relativism, Ethnocentrism, Mcdonaldization

7 Page
13 Dec 2018
This refers to the physical materials that people have created for use and give meaning in a. It is the everyday cultural practices and products that a
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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 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 Notes - Lecture 2: Maxima And Minima

1 Page
22 Sep 2020
4. 2 critical points, local maxima, and local minima: recall from chapter 3, when we set f x = and solve for x", we determine critical points which cou
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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 9: 3.3 Optimization Problems (3)

2 Page
22 Sep 2020
3. 3 optimization problems: optimization is a procedure used in many fields to determine the best possible solution given a set of restrictions. [ex. d
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UTSGFall

MAT135H1 Lecture Notes - Lecture 2: Ath

2 Page
22 Sep 2020
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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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