3.2

Aug 04, 2014

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3.2. Law of Cosines. Law of Cosines. a= 2.57. = 0.6622. The Law of Cosines can also be used to solve SSS triangles. . Pg 291 1 – 8 all Tomorrow Quiz on Law of Sines and Notes on Heron’s Formula.

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3.2

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3.2 Law of Cosines
Law of Cosines
a=2.57
= 0.6622

The Law of Cosines can also be used to solve SSS triangles.

Pg 291 1 – 8 all Tomorrow Quiz on Law of Sines and Notes on Heron’s Formula

3.2

3.2 2 . Plugback Cementing. Case I: No Spacer Case II: Equal Height Spacers Case III: Spacer Ahead of Cmt. (only) Case IV: Two Unequal Spacers Mixtures and Solutions. . 3.2 3 . Balanced Cement Plug . . Fig. 3.11- Placement technique used for setting cement plug.. 3.2 4 . Cementing (Open-Hole Plugging).

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3.2

3.2. The Structure and Function of Macromolecules. The Molecules of Life. Overview: Another level in the hierarchy of biological organization is reached when small organic molecules are joined together Atom ---> molecule ---  macromolecule. 3.2.1 Organic Compounds.

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3.2

3.2. Introduction to Polynomials. Identify Monomials. Monomial or Term: An expression that is a constant or a product of a constant and variables that are raised to whole number powers. Determine whether the expression is a monomial. 5x -4xy 3 X 6 8.

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Quiz 3.2

Quiz 3.2. Write the log as an exponent. Evaluate the log without using your calculator. 4. 3.3 Properties of Logarithms. Date: ____________. Change of Base Theorem. log x . log a x . = . log a . OR. ln x . log a x . = . ln a . 1). 2). 1). 2). Evaluating Logarithms. log23 .

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3.2-3.6

3.2-3.6. What Is Matter?. Matter is defined as anything that occupies space and has mass . Matter is composed of tiny atoms and molecules. Atoms and Molecules. Atoms are the tiny particles that make up all matter.

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Section 3.2

Section 3.2. Conditional Probability and the Multiplication Rule. Larson/Farber 4th ed. Section 3.2 Objectives. Determine conditional probabilities Distinguish between independent and dependent events Use the Multiplication Rule to find the probability of two events occurring in sequence

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3.2

3.2. lem. prob. problem. munk. chip. chipmunk. tic. plas. plastic. ent. tal. talent. zel. pret. pretzel. trum. tan. tantrum. vent. in. invent. span. wing. wingspan. slam. grand.

284 views • 14 slides

3.2

3.2. Differentiability. Quick Review. In Exercises 1 – 5, tell whether the limit could be used to define f ‘ ( a ) (assuming that f is differentiable at a ). Quick Review. What you’ll learn about. How f’(a) Might Fail to Exist Differentiability Implies Local Linearity

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3.2

3.2. What’s a Fraction?. What does a fraction look like?. Fraction bar Top = numerator Bottom = denominator Proper fraction = numerator is smaller than denominator Improper fraction = numerator is larger than the denominator Special note: Numerators can equal 0

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§ 3.2

§ 3.2. Problem Solving and Business Applications Using Systems of Equations. Systems of Equations in Application. pp 182-183. Blitzer, Intermediate Algebra , 5e – Slide # 2 Section 3.2. Systems of Equations in Application Investment Problem, p 184. EXAMPLE (number 13 on page 192).

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3.2

3.2. Differentiability. What you’ll learn about. How f’(a) Might Fail to Exist Differentiability Implies Local Linearity Derivatives on a Calculator Differentiability Implies Continuity Intermediate Value Theorem for Derivatives … and why

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Section 3.2

Section 3.2. Section 3.3. Section 3.4. Section 3.5. Section 3.5 continued.

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Section 3.2

Section 3.2 . Finding Part. The Components of a Percent Problem. 1. BASE : the whole or total, starting point, or that to which something is compared 2. RATE : the percent (%) 3. PART : The result of multiplying the base and rate. PART of the whole. The Percent Formula.

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3.2

3.2. Truth Tables for Negation, Conjunction, and Disjunction. Truth Table. A truth table is used to determine when a compound statement is true or false. p. ~p. Case 1 T. F. Case 2 F. T. Negation Truth Table. Four case Truth table.

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3.2

3.2. Exponential and Logistic Modeling. Exponential Population Model. Example Finding Growth and Decay Rates. Example Finding Growth and Decay Rates. Example Finding an Exponential Function. Determine the exponential function with initial value = 10, increasing at a rate of 5% per year.

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3.2

3.2. 450. S. R. +. –. 50 W , 2ns. 25. 1V. Vi(x,t). 25 -50 50+25. =. = -0.333. K_r(r) =. r. r. s. Vi(x). 0. 450-50 50+450. =. = 0.8. Vi(s,0) = 0.1V. K_s(s) =. s. 0.1V*K_r(r) = -0.0333V. 4. Initial pulse(to transmission line) = Vi(s,0) = 1V * 50 = 0.1V

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CI 3.2

CI 3.2. The size of ions. Ions in solution. Attractions to other ions and to water molecules depend on: Charge on the ion Size of the ion. 3+. 3-. 3-. 3+. Highly charged ions are strongly attracted to other ions and to water molecules.

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Section 3.2

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