'2 properties' diaporamas de présentation

Introduction to Chemistry

Introduction to Chemistry. Chapter 7. Chemistry. The study of matter , its structure and the changes it undergoes. MATTER. Anything that has mass ( stuff inside ) & takes up space ( volume ). It is all around us: trees, houses, soil, water, clouds, sun, us.

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Chapter 4 Euclidean Vector Spaces

Chapter 4 Euclidean Vector Spaces. 4.1 Euclidean n-Space 4.2 Linear Transformations from R n to R m 4.3 Properties of Linear Transformations R n to R m. 4.1 Euclidean n-Space. Definition Vectors in n -Space.

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6-2

6-2. Properties of Parallelograms. Warm Up. Lesson Presentation. Lesson Quiz. Holt Geometry. 6.2 Properties of Parallelograms. Warm Up Find the value of each variable. 1. x 2. y 3. z. 2. 18. 4. 6.2 Properties of Parallelograms. Objectives.

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Welcome Parallelogram Experts!

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2.6 Proving Statements about Angles

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Waves

Waves. Mrs. Quinn Spring 2010. Wave. A disturbance that transfers energy through matter or space When a wave moves through matter , the particles of matter do NOT move along with the wave. Only the energy that produces the wave moves with the wave.

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5.2 Reading Guide

The Modern Periodic Table. 5.2 Reading Guide. 9. How is a keyboard an example of a periodic pattern?. On a keyboard there is a repeating pattern of notes. The scale repeats at regular 8-note intervals. 10. How are elements arranged in the modern periodic table ?.

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6.1 Polygons 6.2 Properties of Parallelograms

6.1 Polygons 6.2 Properties of Parallelograms. Essential Question: How would you describe a polygon?. Polygons. Plane figure formed by three or more sides. Each endpoint of a side is a vertex . To name a polygon, list its vertices in order.

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The axis of symmetry is the vertical line which passes through the vertex.

x = h. ( h , k ). ( h , k ). x = h. 3.2 Properties of Quadratic Relations. y = ax 2 + bx + c a > 0. If the second difference is positive, the graph opens up and the graph opens down if the second difference is negative.

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Example 5: The formula C = 5(F -32) 9

Warmup 8/29/12. Example 5: The formula C = 5(F -32) 9 Can be used to convert temperatures in degrees Fahrenheit to degrees Celsius.

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3.2 Properties of Parallel Lines

3.2 Properties of Parallel Lines. Same-Side Interior Angle Postulate. Problem 1: Identifying Supplementary angles. If you know the measure of one of the angles, can you always find the measures of all 8 angles when two parallel lines are cut by a transversal? Explain.

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Warm Up

Warm Up. Using the parallelogram provided, make as many conjectures as you can about the characteristics of a parallelogram. Answers to homework pg 7 in packet. Chapter 6.2: Properties of Parallelograms. Students will apply the properties of parallelograms. Definition of a Parallelogram.

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7.1 Assignment B even answers

7.1 Assignment B even answers. 14. 24. 0 34. -4 16. 26. 2 36. 18. 28. 0 38. 20. 30. -10 40. 22. 32. 7.1 nth Roots and Rational Exponents Notes C. Example 5: Evaluating a Model with nth Roots

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6.2 Properties of Parallelograms

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6.2 Properties of Sets

6.2 Properties of Sets. Remember for the Processes. Proofs. Proof parts 1(a), 2(b) of theorem 6.2.1 Venn-Diagram, algebraically. Set Identities. The Empty Set.

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5.2 Properties of Parabolas

5.2 Properties of Parabolas. Practice: without graphing, find the minimum or maximum value of the graph. Y=3x 2 + 12x + 8. Hint: -b/2a. Practice: without graphing, find the minimum or maximum value of the graph. Y=-1/4x 2 + 2x - 3. Hint: -b/2a. (4, 1). Practice: Graph y = 2x 2 -4.

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Warm up

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Geometry

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