5.5

Oct 13, 2014

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5.5. rise. a. arise. tra. ex. extra. ta. del. delta. dra. San. Sandra. wake. a. awake. lone. a. alone. live. a. alive. side. a. aside. muse. a. amuse. co. co.

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5.5

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5.5
rise a arise
tra ex extra
ta del delta
dra San Sandra
wake a awake
lone a alone
live a alive
side a aside
muse a amuse
co co nut
las A ka Alaska
brel um la unbrella
ten an na antenna

§ 5.5

§ 5.5. Solving Commission, Percent of Increase or Decrease, and Interest Problems. Solving Commission Problems.

303 views • 5 slides

5.5 Classification

5.5 Classification. “ You failed your Latin exam?!! But Sweaty, all you friends names have Latin roots….”. http://www.cartoonstock.com/newscartoons/cartoonists/cga/lowres/cgan893l.jpg. 5.5.1 Why Classify?. The classification system we use was invented by Carolus Linneus (1707-1778)

370 views • 19 slides

CH.5.5

CH.5.5 . PARTY ORGANIZATION. How are Political Parties like extended families? Is any1 person in control? Would the family support each other in a crisis or confrontation? Might the extended family disagree on certain issues?. DECENTRALIZATION OF PARTIES.

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6-5.5

6-5.5. Summarize the origins and impact of the bubonic plague (Black Death) on feudalism . ENVIRONMENT. Where do we live? What resources do we have? What are my responsibilities?. Where did the plague come from?. The plague most likely originated in the Gobi desert of central Asia.

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Topic 5.5

Topic 5.5. Classification. Why Classify?. How many ‘different sorts’ of living things are there on the planet?. How many species are there in the world?. Let’s start with some classification!. Take 5 minutes to write down ways in which we can classify the students in class today

595 views • 38 slides

5.5: Classification

5.5: Classification. Pp 142 - 149. Binomial system of nomenclature. System of assigning scientific/binomial names to organisms d esigned by Carolus Linneaus in 18 th century Based on idea that every species has a Latin name, made up of two parts First part is the name of the genus

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5.5: Classification

5.5: Classification. 5.5.1: Binomial system of nomenclature.

397 views • 21 slides

Section 5.5

Section 5.5 . Normal Approximations to Binomial Distributions. Approximating a Binomial Distribution. Normal Approximation to a Binomial Distribution: If np ≥ 5 and nq ≥ 5, then the binomial random variable x is approximately normally distributed, with mean And standard deviation.

334 views • 13 slides

5.5 Parallelograms

5.5 Parallelograms. About Cabri JR. Press APPS Chose Cabri JR Press any button to continue. Tips for Cabri Jr. Menus are on F 1 , F 2 , F 3 , F 4 , and F 5. You must have the arrow to drag. Press when you are pointing to what you want to drag to get a hand.

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5.5

5.5. Apply the Remainder and Factor Theorems. What you should learn:. Goal. 1. Divide polynomials and relate the result to the remainder theorem and the factor theorem. using Long Division Synthetic Division. Goal. 2. Factoring using the “Synthetic Method”. Goal. 3.

548 views • 30 slides

Section 5.5

Section 5.5. Inequalities in One Triangle. Theorem 5.10. If one side of a triangle is longer than another side, then the angle opposite the longer side is larger than the angle opposite the shorter side. 15. B. 12. A. THEOREM 5.11.

172 views • 11 slides

§ 5.5

§ 5.5. Factoring Special Forms. The Difference of Two Squares. Blitzer, Intermediate Algebra , 4e – Slide #67. The Difference of Two Squares. EXAMPLE. Factor:. SOLUTION. We must express each term as the square of some monomial. Then we use the formula for factoring.

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5.5 Encoders

input code word. map. output code word. enable inputs. Encoder. Return. Next. 5.5 Encoders.

1.95k views • 7 slides

§ 5.5

§ 5.5. Factoring Special Forms. A Strategy for Factoring Polynomials, page 363. ///////////////////////////////////////////. Blitzer, Intermediate Algebra , 5e – Slide # 2 Section 5.6. The Difference of Two Squares. P 353. Blitzer, Intermediate Algebra , 5e – Slide # 3 Section 5.5.

459 views • 23 slides

Section 5.5

Section 5.5. Row Space, Column Space, and Nullspace. ROW VECTORS. For an m × n matrix. the vectors in R n formed from the rows of A are called the row vectors of A. COLUMN VECTORS. For the m × n matrix on the previous slide, the vectors

261 views • 11 slides

5.5

MeanValue Theorem. 5.5. If f ( x ) is continuous over [ a , b ] and differentiable over ( a , b ), then at some point c between a and b :. The Mean Value Theorem says that at some point in the closed interval, the actual slope equals the average slope.

167 views • 8 slides

5.5 Logarithms

5.5 Logarithms. 5.5 Logarithms. Objectives: I will be able to… Rewrite equations between exponential and logarithmic forms Evaluate logarithms Solve logarithms Vocabulary: logarithms, natural logarithms. Why learn about logarithms?. 5.1-5.4 were all about exponents

372 views • 14 slides

5.5

5.5. What Patterns Can I Use? Pg. 12 Constant Ratios in Right Triangles. 5.5 – What Patterns Can I Use? Constant Ratios in Right Triangles.

548 views • 46 slides

5.5

5.5. Demana, Waits, Foley, Kennedy. The Law of Sines. What you’ll learn about. Deriving the Law of Sines Solving Triangles (AAS, ASA) The Ambiguous Case (SSA) Applications … and why The Law of Sines is a powerful extension of the triangle congruence theorems of Euclidean geometry.

259 views • 25 slides

Chapter 5.5

Chapter 5.5. Remainder & Factor Theorems. Use BOX!!!!. Polynomial Long Division. Polynomial Long Division. You try Polynomial Long Division. You try Polynomial Long Division. Synthetic Division. Remainder. Synthetic Division. Solve:. You Try Synthetic Division.

124 views • 11 slides

5.5

5.5. Law of Sines. What you’ll learn about. Deriving the Law of Sines Solving Triangles (AAS, ASA) The Ambiguous Case (SSA) Applications … and why The Law of Sines is a powerful extension of the triangle congruence theorems of Euclidean geometry. Law of Sines.

161 views • 15 slides

Section 5.5

Section 5.5. Integration by Substitution. With what we know now, how would we…. Integrate Rewriting in this manner is tedious and sometimes impossible so we need a better way. This new method is called u-substitution.

64 views • 5 slides

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