'Interior points' presentation slideshows

JEOPARDY

JEOPARDY. By: KhiaraYap and Tarun Kumar. A three-dimensional model that accurately represents a real object is a?. A: Scale model B: Scale Factor C: exterior point. A ratio that tells how much larger or smaller the scale model is than the object represents is a?. A: scale model

711 views • 50 slides

Numerical Integration

6.69k views • 42 slides

Cubic Curves

Cubic Curves. CSE167: Computer Graphics Instructor: Steve Rotenberg UCSD, Fall 2006. Project 3. Render a smooth, cubic surface by tessellating it into a set of triangles Due November 9. Polynomial Functions. Linear: Quadratic: Cubic:. Vector Polynomials (Curves). Linear: Quadratic:

698 views • 37 slides

MAT 3730 Complex Variables

MAT 3730 Complex Variables. Section 1.6 Planar Sets. http://myhome.spu.edu/lauw. Preview. For real variables, theorems are typically stated for functions defined on intervals (open, closed) We will introduce the corresponding concepts in the complex plane

557 views • 32 slides

Simplex Method

Simplex Method. CONTENTS Key to the Simplex Method. Algebra of the Simplex Method Termination: Optimality and Unboundedness Reference: Chapter 3 in BJS book. Simplex Method. If a LP has a bounded feasible region, then there always exists an optimal extreme point solution.

757 views • 30 slides

Solid Modeling

Solid Modeling. Prof. Lizhuang Ma Shanghai Jiao Tong University. Contents. Regularized Boolean Set Operations Boundary Representations Spatial-Partitioning Representations Constructive Solid Geometry. What is Solid?. Ordinary Boolean Set Operations. The result may not be a solid model!.

581 views • 29 slides

Solid Modeling

Solid Modeling. Prof. Lizhuang Ma Shanghai Jiao Tong University. Contents. Regularized Boolean Set Operations Boundary Representations Spatial-Partitioning Representations Constructive Solid Geometry. What is Solid?. Ordinary Boolean Set Operations. The result may not be a solid model!.

289 views • 28 slides

Lesson 4.3 Angle Bisectors pp. 129-134

Lesson 4.3 Angle Bisectors pp. 129-134. Objectives: 1. To identify and apply the Angle Addition Postulate. 2. To define and apply angle bisectors. 3. To define and identify perpendicular lines. Definition.

420 views • 26 slides

1-4 Measuring Angles

1-4 Measuring Angles. Angle- formed by two rays with the same endpoint. The rays are the sides of the angle. The end point is the vertex of the angle. The angle that has sides AB and AC is denoted by ?BAC, ?CAB, ?A. The point A is the vertex of the angle. Using Angle Postulates.

459 views • 20 slides

Section 2-5: Proving Angles Congruent

Section 2-5: Proving Angles Congruent. Goal 2.02: Apply properties, definitions, and theorems of angles and lines to solve problems and write proofs. Homework Answers. Properties from Algebra 1. addition property of equality 2. division property of equality

407 views • 19 slides

Angle Pair Relationships

Angle Pair Relationships. L.T. I can identify special angle pairs and use their relationships to find angle measure. A. Vertical Angles. 1. 2. 4. 3.

1.2k views • 16 slides

Operation Research

Operation Research. Chapter 2. Part II. Chapter 2 Outline: Part II. Introduction The Linear Programming Model Examples of Linear Programming Problems Developing Linear Programming Models Graphical Solution to LP Problems.

550 views • 16 slides

Warm-up

Warm-up. Fill in the blank with always , sometimes , or never . Explain your answer. A bisector of a segment is ______ a line. A ray ______ has a midpoint. 3. Congruent segments ______ have equal lengths. 4. If B is between A and C , then AB ________ equals BC. R. 1. S. T.

269 views • 14 slides

Mesh Parameterization: Theory and Practice

Mesh Parameterization: Theory and Practice. Barycentric Mappings. Triangle Mesh Parameterization. triangle mesh vertices triangles parameter mesh parameter points parameter triangles parameterization piecewise linear map . The Spring Model. replace edges by springs

417 views • 12 slides

2.3 Definitions

2.3 Definitions. Obj : To understand what it means to be a definition and write biconditional statements. Flopper or Not a Flopper. Definitions need to be specific and concise. Look at page 99 in your textbook. Look at cards 1 and 2: With your group write a definition for a flopper.

203 views • 10 slides

1-4 HW Answers

1-4 HW Answers. Q P R M TP & PQ VN & NM NR & NM PR & RQ <SRM <TPQ <4 <NPT <8 <4 P,T Q,S <9 & <3 <9 & <2 Right Right Acute Acute Obtuse Obtuse Answers will vary 27 39. 16 41 . 47. 1-5 Angle Relationships. Real-Life. Vocabulary.

308 views • 10 slides

Intermediate Value Theorem

Intermediate Value Theorem. 2.4 cont. Examples. If between 7am and 2pm the temperature went from 55 to 70. At some time it reached 62. Time is continuous If between his 14 th and 15 th birthday, a boy went from 150 to 165 lbs. At some point he weighed 155lbs.

221 views • 10 slides

EXAMPLE 1

204 views • 3 slides