Investigation 3.4

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3.4

3.4. The Race for Empires. The Race for Empires. Early French Settlements Jacques Cartier (1534) North coast of N. America Established French settlement @ Florida French Huguenots (driven out by Spanish) French Colonies Religious wars delay colonization of America

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3.4

3.4. Measures of Position and Outliers. The Z-Score. EXAMPLE Using Z-Scores.

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3.4

3.4. Is It A Right Triangle ? Pg. 13 Pythagorean Theorem Converse and Distance . 3.4 – Is It A Right Triangle ?_______________ Pythagorean Theorem Converse and Distance .

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Paragraaf 3.4

Paragraaf 3.4. Romeinen , Germanen en Kelten. Een kou en nat land. De Romein Plinius bezocht rond 50 n.C. de Noordzeekust. Hij zag hier mensen op terpen wonen ( heuvels), zodat de huizen droog bleven bij overstromingen. Nederland liep regelmatig onder water.

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3.4

Measures of Position. 3.4. The standard deviation is a measure of dispersion that uses the same dimensions as the data (remember the empirical rule) The distance of a data value from the mean, calculated as the number of standard deviations, would be a useful measurement

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3.4

Velocity and Acceleration. 3.4. Given that f(t) is a position function relating distance in terms of time. Speed is the absolute value of velocity. Acceleration is the derivative of velocity. Velocity is the first derivative of position. If distance is in:. Velocity would be in:.

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Section 3.4

Section 3.4. Applications. Example 1. A coin bank holds nickels, dimes, and quarters. There are 45 coins in the bank and the value of the coins is $4.75. If there are five more nickels than quarters, find the number of each type of coin in the bank . N = # of nickels D = # of dimes

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3.4

3.4. Properties of Logarithmic Functions. Quick Review. Quick Review Solutions. What you’ll learn about. Properties of Logarithms Change of Base Graphs of Logarithmic Functions with Base b Re-expressing Data … and why The applications of logarithms are based on their many

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3.4

3.4. Multiplying Polynomials. Multiplying Monomials. To multiply exponential forms that have the same base, we can add the exponents and keep the same base. In other words…. To Multiply Monomials:. Multiply the Coefficients Add the Exponents of the like variables. Try a few. 4y 5 × 6y 3

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Fig. 3.4

Fig. 3.4. Lower Brent Stratigraphy. Fig. 3.5. Lower Brent Stratigraphy. Fig. 3.6. Lower Brent Stratigraphy. SOUTH. 7. 6. 5. 4. 3. 2. 1. Lithostratigraphic boundary. Sequence stratigraphic boundary (time line). Sequence #. 1. NORTH. 7. 6. 5. 4. 3. Lithostratigraphic boundary.

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3.4 Notes

3.4 Notes. Graphing Rational Functions. 3.4 Notes. Unlike polynomial functions which are continuous, rational functions have discontinuities. Remember the types of discontinuities? jump – assoc. with piece-wise fxns point infinite. 3.4 Notes. Graphing rational functions:

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Section 3.4

Chapter 3. Section 3.4. Exercise #5. +. =. =. 1. =. 3. Add. +. =. Chapter 3. Section 3.4. Exercise #11. +. +. =. =. =. Add. +. +. +. +. Chapter 3. Section 3.4. Exercise #17. –. =. =. Subtract. –. =. –. =. Chapter 3. Section 3.4. Exercise #19. –. =. =.

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3.4 Polygons

3.4 Polygons. (2 cards). Polygons. Name the Polygon Name the Vertices Name the Sides Name the Angles. Naming Polygons. Name the Polygon ABCDE or DCBAE Name the Vertices A, B, C, D, E Name the Sides AB, BC, CD, DE, EA Name the Angles. Naming Polygons. Triangle Quadrilateral

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§ 3.4

Counting Principles. § 3.4. Fundamental Counting Principle. If one event can occur in m ways and a second event can occur in n ways, the number of ways the two events can occur in sequence is m· n . This rule can be extended for any number of events occurring in a sequence.

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3.4

Adding and Subtracting Mixed Numbers. 3.4. Adding Mixed Numbers. Recall that a mixed number has a whole number part and a fraction part. Adding or Subtracting Mixed Numbers To add or subtract mixed numbers, add or subtract the fraction parts and then add or subtract the whole number parts.

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3.4. Protocoale

3.4. Protocoale. Pe măsură ce rețelele devin mai complexe şi de arie tot mai largă, cerinţele pentru legarea dispozitivelor în rețea și pentru interconectarea reţelelor între ele continua să crească.

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3.4 3.4 MULTIMEDIA APPLICATIONS development

3.4 3.4 MULTIMEDIA APPLICATIONS development. By: SHOBHA RANI 10-Ph-CA-01. UNIT 1: Introduction to Multimedia Systems Concept of Multimedia:

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Section 3.4

Section 3.4. Additional Topics in Probability and Counting. Section 3.4 Objectives. Determine the number of ways a group of objects can be arranged in order Determine the number of ways to choose several objects from a group without regard to order

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3.4

3.4. Properties of Logarithmic Functions. Properties of Logarithms. Example Proving the Product Rule for Logarithms. Example Expanding the Logarithm of a Product. Example Expanding the Logarithm of a Product. Example Condensing a Logarithmic Expression.

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3.4

Adding and Subtracting Polynomials. 3.4. Adding and Subtracting Polynomials. To Add Polynomials Combine all the like terms. To Subtract Polynomials Change the signs of the terms of the polynomial being subtracted, and then combine all the like terms. Adding and Subtracting Polynomials.

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3.4

3.4. Demana, Waits, Foley, Kennedy. Properties of Logarithmic Functions. What you’ll learn about. Properties of Logarithms Change of Base Graphs of Logarithmic Functions with Base b Re-expressing Data … and why The applications of logarithms are based on their many

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