2.2

Jul 28, 2014

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2.2

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0 2.2 30-100 40-70 100
59 100 4 0 129
5-20 76-94 0 €3.50 5-20

2.2

2.2. DOMAIN AND RANGE. Definitions of Domain and Range. If Q = f ( t ), then • the domain of f is the set of input values, t, which yield an output value. • the range of f is the corresponding set of output values, Q. Choosing Realistic Domains and Ranges. Example 2

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Section 2.2

Section 2.2. Finding Limits Graphically & Numerically. What’s the point of Calculus?. What’s the point of Calculus?. What’s the point of Calculus?. What’s the point of Calculus?. The Concept of a “Limit”. Example 1. Use a table of values to estimate the limit. Confirm graphically.

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2.2

2.2. Turbulent Centuries in Africa. Portugal’s Foothold. Portugal begins building forts along West African coasts to provide supplies & repair ships Not true colonies – only enough men to run posts Attacked international cities on East African coast to control important trade cities.

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Chapter 2.2

Chapter 2.2. Histograms. Graphs. The purpose of graphs in statistics is to convey the data to the viewers in pictorial form. They are used to describe the data set or to analyze it.

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Chapter 2.2

Chapter 2.2. Protecting Social Values. A LOOK AT THE VALUES IN QUEBEC SOCIETY. Some History. Slavery: forcefully taking individuals and forcing them to work.

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2.2

2.2. The Derivative as a Function. The Derivative as a Function. We have considered the derivative of a function f at a fixed number a : Here we change our point of view and let the number a vary. If we replace a in Equation 1 by a variable x , we obtain.

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2.2

2.2. What’s the Relationship? Pg. 6 Complementary, Supplementary, and Vertical Angles. 2.2 – What's the Relationship?________________ Complementary, Supplementary, and Vertical Angles

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2.2

2.2. What’s the Relationship? Pg. 8 Complementary, Supplementary, and Vertical Angles. 2.2 – What's the Relationship?________________ Complementary, Supplementary, and Vertical Angles

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§ 2.2

§ 2.2. The Multiplication Property of Equality. Properties of Equality. In this section, we introduce an additional property of equality for use in solving equations. This new property is the Multiplication Property of Equality . Blitzer, Introductory Algebra, 5e – Slide # 2 Section 2.2.

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2.2

2.2. Estimating Products by Rounding. Review. Decompose the factors to find the products 31 x 10 310 x 2 23 x 40 32 x 30. Objective. SWBAT estimate multi-digit products by: Rounding factors to a basic factor U sing place value patterns. Vocabulary. Factor Estimate Product

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§2.2

§2.2. 半导体器件的开关特性. 2.2 半导体器件的开关特性. 一、半导体二极管的开关特性. V ON : 硅 0.6~0.7V; 锗 0.2~0.3V. 图 2.2.1 二极管开关电路结构及电路示意. 《数字电子技术》. 2.2 半导体器件的开关特性. (a). (b). (c). 图 2.2.2 二极管伏安特性的几种近似方法（静态分析） (a)Von 和 r D 均不可忽略 (b) Von 不可忽略 (c) Von 和 rD 均可忽略. 《数字电子技术》. V. 2.2 半导体器件的开关特性.

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§ 2.2

The Addition Property of Equality. § 2.2. Linear Equations. Linear equations in one variable can be written in the form ax + b = c , where a , b and c are real numbers, and a  0. Equivalent equations are equations that have the same solution. 8 + z = – 8. a.).

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2.2

2.2. Physical Changes. Examples of Physical Properties. A physical property is any characteristic of a material that can be observed or measured without changing the composition of the substances in the material.

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2.2

2.2.

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2.2

Factors and Prime Factorization. 2.2. Finding the Factors of Numbers. To perform many operations, it is necessary to be able to factor a number. Since 7 · 9 = 63, both 7 and 9 are factors of 63, and 7 · 9 is called a factorization of 63. Finding Factors of Numbers. Practice Problems 1

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§2.2

离散随机变量及分布律. X. P. §2.2. 定义. 若随机变量 X 的可能取值是有限个或可列个, 则称 X 为离散型随机变量. 描述 X 的概率特性常用概率分布或分布律. 即. 或. 非负性. 归一性. 或. X ~. 分布律的性质. 离散随机变量及分布函数. 其中. F ( x ) 是分段阶梯函数, 在 X 的可能取值 x k 处发生间断, 间断点为第一类跳跃间断点,在间断点处有跃度 p k. F ( x ). •. o. •. o. •. o. •. o. •. o. • 0.

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2.2

2.2. Polynomial Functions of Higher Degree. Quick Review. Quick Review Solutions. What you’ll learn about. How to use transformations to sketch graphs of Polynomial Functions How to use the “Leading Coefficient Test” to determine End Behavior of Polynomial Functions

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Section 2.2

Section 2.2. The Complex Numbers. Imaginary Numbers. Invented in order to find the square root of a negative number. Imaginary numbers are numbers that can be written using i. Imaginary Numbers. By definition the following new number was created: Imaginary Unit

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Section 2.2

Section 2.2. The Derivative as a Function. THE DERIVATIVE AS A FUNCTION. Given any number x for which the limit exists, we define a new function f ′( x ) , called the derivative of f , by. NOTE : The function f ′ can be graphed and studied just like any other function.

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2.2

2.2. Organizing Quantitative Data. Data. Consider the following data We would like to compute the frequencies and the relative frequencies. Show the Frequency and Rel. Frequency. Histogram.

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§ 2.2

The Addition and Multiplication Properties of Equality. § 2.2. Linear Equations. Linear equations in one variable can be written in the form ax + b = c , where a , b and c are real numbers, and a  0. Equivalent equations are equations that have the same solution.

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§ 2.2

§ 2.2. The First and Second Derivative Rules. Section Outline. First Derivative Rule Second Derivative Rule. First Derivative Rule. First Derivative Rule. EXAMPLE. Sketch the graph of a function that has the properties described.

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