2. 8, 6, 4, 2, 0,? [A] 2 [B] 2 [C] 3 [D] 1 [E] New Item. [A] 5 and 4 [B] 5 and 10 [C] 7 and 6 [D] 9 and 10
|
|
- Marylou Sutton
- 6 years ago
- Views:
Transcription
1 Identify the missing number in the pattern. 1. 3, 6, 9, 12, 15,? [A] 17 [B] 12 [C] 18 [D] , 6, 4, 2, 0,? [A] 2 [B] 2 [C] 3 [D] 1 [E] New Item 3. Look for a pattern to complete the table [A] 5 and 4 [B] 5 and 10 [C] 7 and 6 [D] 9 and Find the missing numbers in the pattern below. 2, 4, 8, 14, 22, 32,?, 58, 74,?, Look at the figure below. Draw the next three tiles. 6. Describe a pattern in the figures. 7. Describe a pattern in the numbers. a. 3, 6, 12, 24, 48, 96,... b. 11, 22, 33, 44, 55, 66,...
2 8. The table shows the number of students that are enrolled in a geometry class at Eastlake High School. Year Students How many students would you expect to be enrolled in 2008 if the pattern continues? 9. Give the next two numbers in the pattern. 3, 9, 27, 81, How many dots will be in the eighth figure? Fig. A Fig. B Fig. C 11. Which is the correct conjecture and statement? 2 8 = = = ,222 8 = 17, 776 [A] The product of a number consisting of The next product is 711,116. [B] The product of a number consisting of next product is 711,116. bn 1g 2s and consists of, 8 1 n 1 b g 7s, and 6. bn 1g 2s and 8 consists of 1, n 7s, and 6. The [C] The product of a number consisting of n 2s and 8 consists of 1, n 7s, and 6. The next product is 177,776. [D] The product of a number consisting of The next product is 177,776. n 2s and 8 consists of 1, n 1 b g 7s, and 6.
3 12. Conjecture: The square of an odd number is always? = 1 5 = 25 9 = = 9 7 = = 121 [A] prime [B] a multiple of 3 [C] odd [D] even 13. Show the conjecture is false by finding a counterexample. Conjecture: The product of two numbers is always greater than their sum. 14. Determine if the conjecture is true or false. If it is false, find a counterexample. Conjecture: If three sides of a four-sided shape have equal lengths, then the fourth side has the same length. [A] False [B] False [C] False [D] True 15. If the pattern indicated below continues, what will be the total number of cubes in the 7th stage of the pattern? = = 14 [A] 64 [B] 140 [C] 8 [D] Determine if the following conjecture is true or false. If it is false, select the answer that gives a convincing counterexample. If the sum of the digits of a number is divisible by 3, then the number is divisible by 6. [A] False; 1+ 2 = 3; 3 is divisible by 3 but 12 is not divisible by 3. [B] False; = 12; 12 is divisible by 6 and 66 is divisible by 6. [C] True [D] False; 1+ 5 = 6; 6 is divisible by 3 but 15 is not divisible by 6.
4 17. The two lists below give some examples of numbers which have a certain property and numbers which do not. Do: 7, 11, 17, 22, 29, 38, 41,... Do not: 4, 12, 16, 20, 28, 36, 44,... Which conjecture could be true about the numbers which have this property? [A] Numbers which have this property are not multiples of 4. [B] Numbers which have this property are perfect squares. [C] Numbers which have this property are multiples of 4. [D] Numbers which have this property are perfect cubes. 18. Which of the following points are collinear? B F A E J K I C D G H [A] I, J, K [B] F, K, G [C] A, I, C [D] G, H, D 19. Name the line and plane shown in the diagram. Use three points contained by the plane to identify the plane. R T U S [A] R and plane RSU [B] RS and plane UR [C] SR and plane UT [D] RS and plane RSU
5 20. Name three points that are collinear. J K H G F I [A] H, K, J [B] I, G, K [C] G, J, I [D] F, G, I 21. Decide whether the statement is true or false. S lies on line h. P Q R S g h 22. Name three points in the diagram that are not collinear. I O M J P L K N 23. A? has three dimensions. [A] point [B] line [C] plane [D] none of these
6 24. What is needed to determine a plane? [A] 4 points [B] 2 points [C] 5 points [D] 3 points 25. A page of a book is most similar to what geometric figure? [A] plane [B] line segment [C] ray [D] point Refer to the figure below. A B C G D E F 26. Name the intersection of AG and DE. [A] Point G [C] Point E [B] Point F [D] AG and DE do not appear to intersect. 27. Name the intersection of AD and BG. [A] Point A [C] Point G [B] Point B [D] AD and BG do not appear to intersect.
7 28. What kind of geometric intersection does the map suggest? [A] The intersection of 2 lines with another line [B] The intersection of lines with a plane [C] The intersection of two planes 29. Find the word or words that best complete the sentence. Two planes? meet in more than one point. [D] There are no intersections in the map. [A] always [B] sometimes [C] never [D] not enough information Sketch the figure described, or state that it is impossible. 30. Two planes that intersect. 31. Three planes that intersect in one line. 32. Two lines that intersect in exactly two points. 33. Two planes that intersect a line at the same point.
8 [1] [2] [3] [4] [5] [6] [7] [8] [9] [10] [11] [12] [13] [14] [15] [16] [17]
9 [18] [19] [20] [21] [22] [23] [24] [25] [26] [27] [28] [29] [30] [31] [32] [33]
10 Reference: [ ] [1] [C] Reference: [ a] [2] [A] Reference: [ ] [3] [D] Reference: [ ] [4] 44, 92 Reference: [ ] [5] Reference: [ ] [6] The number of sides increases by two. Reference: [ ] a. Each number after the first is double the previous number. [7] b. Each number after the first is 11 more than the previous one. Reference: [ ] [8] 520 Reference: [ ] [9] 243, 729 Reference: [ ] [10] 22 Reference: [ ] [11] [D]
11 Reference: [ ] [12] [C] Reference: [ ] [13] Answers will vary. Sample answer: 1 1 = 1 < 1+ 1 = 2. Reference: [ ] [14] [A] Reference: [ ] [15] [B] Reference: [ ] [16] [D] Reference: [ ] [17] [A] Reference: [ ] [18] [B] Reference: [ ] [19] [D] Reference: [ ] [20] [B] Reference: [ ] [21] true Reference: [ ] [22] Answers will vary. Sample answer: I, O, and K
12 Reference: [ ] [23] [D] Reference: [ ] [24] [D] Reference: [ ] [25] [A] Reference: [ ] [26] [B] Reference: [ ] [27] [D] Reference: [ ] [28] [A] Reference: [ ] [29] [B] Reference: [ ] [30]
13 Reference: [ ] [31] Reference: [ ] [32] impossible Reference: [ ] [33]
2.1 inductive reasoning and conjecture ink.notebook. September 07, Page 55. Ch 2. Reasoning. Page 56. and Proofs. 2.1 Inductive.
2.1 inductive reasoning and conjecture ink.notebook Page 55 Ch 2 Reasoning and Proofs Page 56 2.1 Inductive Reasoning Lesson Objectives Page 57 Standards Lesson Notes Page 58 2.1 Inductive Reasoning and
More informationIdeas beyond Number. Activity worksheets
Ideas beyond Number Activity sheet 1 Task 1 Some students started to solve this equation in different ways: For each statement tick True or False: = = = = Task 2: Counter-examples The exception disproves
More information2-1 Inductive Reasoning and Conjecture
Write a conjecture that describes the pattern in each sequence. Then use your conjecture to find the next item in the sequence. 18. 1, 4, 9, 16 1 = 1 2 4 = 2 2 9 = 3 2 16 = 4 2 Each element is the square
More informationGeometry - Midterm Exam Review - Chapters 1, 2
Geometry - Midterm Exam Review - Chapters 1, 2 1. Name three points in the diagram that are not collinear. 2. Describe what the notation stands for. Illustrate with a sketch. 3. Draw four points, A, B,
More information2Reasoning and Proof. Prerequisite Skills. Before VOCABULARY CHECK SKILLS AND ALGEBRA CHECK
2Reasoning and Proof 2.1 Use Inductive Reasoning 2.2 Analyze Conditional Statements 2.3 Apply Deductive Reasoning 2.4 Use Postulates and Diagrams 2.5 Reason Using Properties from Algebra 2.6 Prove Statements
More informationTutor-USA.com Worksheet
Tutor-USA.com Worksheet Geometry Points, Lines, and Planes ame: Date: Y C G E H X A B F D 1) Name the two planes in the above figure. 2) List the points labeled in the above figure. Classify each statement
More informationCK-12 Geometry Inductive Reasoning
CK-12 Geometry Inductive Reasoning Learning Objectives Recognize visual and number patterns. Extend and generalize patterns. Write a counterexample. Review Queue a. Look at the patterns of numbers below.
More informationUsing inductive reasoning and conjectures Student Activity Sheet 2; use with Exploring The language of geometry
1. REINFORCE Find a geometric representation for the following sequence of numbers. 3, 4, 5, 6, 7, 2. What are the three undefined terms in geometry? 3. Write a description of a point. How are points labeled?
More informationcopyright amberpasillas2010 What is Divisibility? Divisibility means that after dividing, there will be No remainder.
What is Divisibility? Divisibility means that after dividing, there will be No remainder. 1 356,821 Can you tell by just looking at this number if it is divisible by 2? by 5? by 10? by 3? by 9? By 6? The
More informationWarm Up Classify each angle. Holt McDougal Geometry
Warm Up Classify each angle. Objectives EQ: How do you use inductive reasoning to identify patterns and make conjectures? How do you find counterexamples to disprove conjectures? Unit 2A Day 4 inductive
More informationInductive Reasoning. L E S S O N 2.1
Page 1 of 6 L E S S O N 2.1 We have to reinvent the wheel every once in a while, not because we need a lot of wheels; but because we need a lot of inventors. BRUCE JOYCE Language The word geometry means
More informationFind the coordinates of the midpoint of a segment having the given endpoints.
G.(2) Coordinate and transformational geometry. The student uses the process skills to understand the connections between algebra and geometry and uses the one- and two-dimensional coordinate systems to
More informationGeometry Benchmark Assessment #1
Geometry Benchmark Assessment #1 Multiple Choice Circle the letter of the choice that best completes the statement or answers the question. 1. When the net is folded into the rectangular prism shown beside
More information2 Reasoning and Proof
www.ck12.org CHAPTER 2 Reasoning and Proof Chapter Outline 2.1 INDUCTIVE REASONING 2.2 CONDITIONAL STATEMENTS 2.3 DEDUCTIVE REASONING 2.4 ALGEBRAIC AND CONGRUENCE PROPERTIES 2.5 PROOFS ABOUT ANGLE PAIRS
More informationMultiples and Divisibility
Multiples and Divisibility A multiple of a number is a product of that number and an integer. Divisibility: A number b is said to be divisible by another number a if b is a multiple of a. 45 is divisible
More informationPoints, Lines, and Planes
Points, Lines, and Planes CK12 Editor Say Thanks to the Authors Click http://www.ck12.org/saythanks (No sign in required) To access a customizable version of this book, as well as other interactive content,
More informationName No. Geometry 9-3 1) Complete the table: Name No. Geometry 9-1 1) Name a secant. Name a diameter. Name a tangent. Name No. Geometry 9-2 1) Find JK
Geometry 9-1 1) Name a secant 1) Complete the table: Name a diameter Name a tangent Geometry 9-2 1) Find JK 2) Find the measure of 1 Geometry 9-2 2) 3) At 2:00 the hands of a clock form an angle of 2)
More informationLesson 4: Fundamental Theorem of Similarity (FTS)
Student Outcomes Students experimentally verify the properties related to the Fundamental Theorem of Similarity (FTS). Lesson Notes The goal of this activity is to show students the properties of the Fundamental
More informationOperations and Algebraic Thinking
Lesson 1 Operations and Algebraic Thinking Use Three Bear Family Counters and a Bucket Balance to model each equation. Find the value of the counter shown in the equation. 1. = Papa 2. = Mama Using Three
More informationWhat s a Widget? EXAMPLE A L E S S O N 1.3
Page 1 of 7 L E S S O N 1.3 What s a Widget? Good definitions are very important in geometry. In this lesson you will write your own geometry definitions. Which creatures in the last group are Widgets?
More information3.1 Start Thinking. 3.1 Warm Up. 3.1 Cumulative Review Warm Up
3.1 Start Thinking Sketch two perpendicular lines that intersect at point. Plot one point on each line that is not. all these points and. onnect and to make. What type of figure do points,, and make? ould
More informationIdeas beyond Number. Teacher s guide to Activity worksheets
Ideas beyond Number Teacher s guide to Activity worksheets Learning objectives To explore reasoning, logic and proof through practical, experimental, structured and formalised methods of communication
More informationStep 2: Extend the compass from the chosen endpoint so that the width of the compass is more than half the distance between the two points.
Student Name: Teacher: Date: District: Miami-Dade County Public Schools Test: 9_12 Mathematics Geometry Exam 1 Description: GEO Topic 1 Test: Tools of Geometry Form: 201 1. A student followed the given
More informationGeometry 2001 part 1
Geometry 2001 part 1 1. Point is the center of a circle with a radius of 20 inches. square is drawn with two vertices on the circle and a side containing. What is the area of the square in square inches?
More informationCross Sections of Three-Dimensional Figures
Domain 4 Lesson 22 Cross Sections of Three-Dimensional Figures Common Core Standard: 7.G.3 Getting the Idea A three-dimensional figure (also called a solid figure) has length, width, and height. It is
More informationApplications. 30 Prime Time
Applications For Exercises 1 6, give the dimensions of each rectangle that can be made from the given number of tiles. Then use the dimensions of the rectangles to list all the factor pairs for each number.
More informationPractice Test (page 201) 1. A. This is not true because 64 has these factors: 1, 2, 4, 8, 16, 32, and 64 So, A is the correct answer.
Practice Test (page 201) 1. A. This is not true because 64 has these factors: 1, 2, 4, 8, 16, 32, and 64 So, A is the correct answer. 2. Expand each product until the trinomial matches the given trinomial.
More informationLesson 4: Fundamental Theorem of Similarity (FTS)
Student Outcomes Students experimentally verify the properties related to the fundamental theorem of similarity (FTS). Lesson Notes The goal of this activity is to show students the properties of the fundamental
More informationGeometry Unit 2 Review Day 1 What to expect on the test:
Geometry Unit 2 Review Day 1 What to expect on the test: Conditional s Converse Inverse Contrapositive Bi-conditional statements Today we are going to do more work with Algebraic Proofs Counterexamples/Instances
More informationUse Cuisenaire Rods. Build the addition sentence. Write the number sentence. + = + =
Lesson 1 Operations and Algebraic Thinking Name Use Cuisenaire Rods. Build the addition sentence. Write the number sentence. 1. yellow purple + + = 2. dark green red + + = Use Cuisenaire Rods. Build the
More informationUnit 1 Foundations of Geometry: Vocabulary, Reasoning and Tools
Number of Days: 34 9/5/17-10/20/17 Unit Goals Stage 1 Unit Description: Using building blocks from Algebra 1, students will use a variety of tools and techniques to construct, understand, and prove geometric
More informationMATHEMATICS LEVEL: (B - Γ Λυκείου)
MATHEMATICS LEVEL: 11 12 (B - Γ Λυκείου) 10:00 11:00, 20 March 2010 THALES FOUNDATION 1 3 points 1. Using the picture to the right we can observe that 1+3+5+7 = 4 x 4. What is the value of 1 + 3 + 5 +
More informationNAME DATE. b) Then do the same for Jett s pennies (6 sets of 9 pennies with 4 leftover pennies).
NAME DATE 1.2.2/1.2.3 NOTES 1-51. Cody and Jett each have a handful of pennies. Cody has arranged his pennies into 3 sets of 16, and has 9 leftover pennies. Jett has 6 sets of 9 pennies, and 4 leftover
More informationDirectorate of Education
Directorate of Education Govt. of NCT of Delhi Worksheets for the Session 2012-2013 Subject : Mathematics Class : VI Under the guidance of : Dr. Sunita S. Kaushik Addl. DE (School / Exam) Coordination
More informationNew Jersey Center for Teaching and Learning. Progressive Mathematics Initiative
Slide 1 / 126 New Jersey Center for Teaching and Learning Progressive Mathematics Initiative This material is made freely available at www.njctl.org and is intended for the non-commercial use of students
More informationMathematics, Grade 8
Session 1, Multiple-Choice Questions 44084 C 1 13608 C 2 (0.5)(0.5)(0.5) is equal to which of the following? A. 0.000125 B. 0.00125 C. 0.125 D. 1.25 Reporting Category for Item 1: Number Sense and Operations
More informationObjective: Draw rectangles and rhombuses to clarify their attributes, and define rectangles and rhombuses based on those attributes.
NYS COMMON CORE MATHEMATICS CURRICULUM Lesson 18 5 5 Lesson 18 Objective: Draw rectangles and rhombuses to clarify their attributes, and define Suggested Lesson Structure Fluency Practice Application Problem
More information16.1 Segment Length and Midpoints
Name lass ate 16.1 Segment Length and Midpoints Essential Question: How do you draw a segment and measure its length? Explore Exploring asic Geometric Terms In geometry, some of the names of figures and
More informationUNC Charlotte 2012 Comprehensive
March 5, 2012 1. In the English alphabet of capital letters, there are 15 stick letters which contain no curved lines, and 11 round letters which contain at least some curved segment. How many different
More informationUsing Geometry. 9.1 Earth Measure. 9.2 Angles and More Angles. 9.3 Special Angles. Introduction to Geometry and Geometric Constructions...
Using Geometry Recognize these tools? The one on the right is a protractor, which has been used since ancient times to measure angles. The one on the left is a compass, used to create arcs and circles.
More information4th Grade. Geometry. Slide 2 / 126. Slide 1 / 126. Slide 4 / 126. Slide 3 / 126. Slide 5 / 126. Slide 6 / 126. Geometry Unit Topics.
Slide 1 / 126 Slide 2 / 126 New Jersey enter for Teaching and Learning Progressive Mathematics Initiative This material is made freely available at www.njctl.org and is intended for the non-commercial
More informationA C E. Answers Investigation 4. Applications. Dimensions of 39 Square Unit Rectangles and Partitions. Small Medium Large
Answers Applications 1. An even number minus an even number will be even. Students may use examples, tiles, the idea of groups of two, or the inverse relationship between addition and subtraction. Using
More informationE G 2 3. MATH 1012 Section 8.1 Basic Geometric Terms Bland
MATH 1012 Section 8.1 Basic Geometric Terms Bland Point A point is a location in space. It has no length or width. A point is represented by a dot and is named by writing a capital letter next to the dot.
More informationGeometry Vocabulary Book
Geometry Vocabulary Book Units 2-4 Page 1 Unit 2 General Geometry Point Characteristics: Line Characteristics: Plane Characteristics: RELATED POSTULATES: Through any two points there exists exactly one
More informationRosen, Discrete Mathematics and Its Applications, 6th edition Extra Examples
Rosen, Discrete Mathematics and Its Applications, 6th edition Extra Examples Section 1.7 Proof Methods and Strategy Page references correspond to locations of Extra Examples icons in the textbook. p.87,
More informationGeometry. Practice Pack
Geometry Practice Pack WALCH PUBLISHING Table of Contents Unit 1: Lines and Angles Practice 1.1 What Is Geometry?........................ 1 Practice 1.2 What Is Geometry?........................ 2 Practice
More informationLet s Get This Started!
Lesson 1.1 Assignment 1 Name Date Let s Get This Started! Points, Lines, Planes, Rays, and Line Segments 1. Identify each of the following in the figure shown. a. Name all points. W X p b. Name all lines.
More informationObjective: Draw kites and squares to clarify their attributes, and define kites and squares based on those attributes.
NYS COMMON CORE MATHEMATICS CURRICULUM Lesson 19 5 5 Lesson 19 Objective: Draw kites and squares to clarify their attributes, and define kites and Suggested Lesson Structure Fluency Practice Application
More informationMATH 225: Foundations of Higher Matheamatics. Dr. Morton. Chapter 2: Logic (This is where we begin setting the stage for proofs!)
MATH 225: Foundations of Higher Matheamatics Dr. Morton Chapter 2: Logic (This is where we begin setting the stage for proofs!) New Problem from 2.5 page 3 parts 1,2,4: Suppose that we have the two open
More informationIndicate whether the statement is true or false.
MATH 121 SPRING 2017 - PRACTICE FINAL EXAM Indicate whether the statement is true or false. 1. Given that point P is the midpoint of both and, it follows that. 2. If, then. 3. In a circle (or congruent
More informationTHINGS TO DO WITH A GEOBOARD
THINGS TO DO WITH A GEOBOARD The following list of suggestions is indicative of exercises and examples that can be worked on the geoboard. Simpler, as well as, more difficult suggestions can easily be
More informationGeometry. 6.1 Perpendicular and Angle Bisectors.
Geometry 6.1 Perpendicular and Angle Bisectors mbhaub@mpsaz.org 6.1 Essential Question What conjectures can you make about a point on the perpendicular bisector of a segment and a point on the bisector
More informationAlgebra 1 Ch. 1-2 Study Guide September 12, 2012 Name: Actual test on Friday, Actual Test will be mostly multiple choice.
Algebra 1 Ch. 1-2 Study Guide September 12, 2012 Name:_ Actual test on Friday, 9-14-12 Actual Test will be mostly multiple choice. Multiple Choice Identify the choice that best completes the statement
More informationCopying a Line Segment
Copying a Line Segment Steps 1 4 below show you how to copy a line segment. Step 1 You are given line segment AB to copy. A B Step 2 Draw a line segment that is longer than line segment AB. Label one of
More informationSaxon Math Manipulatives in Motion Primary. Correlations
Saxon Math Manipulatives in Motion Primary Correlations Saxon Math Program Page Math K 2 Math 1 8 Math 2 14 California Math K 21 California Math 1 27 California Math 2 33 1 Saxon Math Manipulatives in
More informationSummer Solutions Common Core Mathematics 4. Common Core. Mathematics. Help Pages
4 Common Core Mathematics 63 Vocabulary Acute angle an angle measuring less than 90 Area the amount of space within a polygon; area is always measured in square units (feet 2, meters 2, ) Congruent figures
More information14th Bay Area Mathematical Olympiad. BAMO Exam. February 28, Problems with Solutions
14th Bay Area Mathematical Olympiad BAMO Exam February 28, 2012 Problems with Solutions 1 Hugo plays a game: he places a chess piece on the top left square of a 20 20 chessboard and makes 10 moves with
More informationAxiom A-1: To every angle there corresponds a unique, real number, 0 < < 180.
Axiom A-1: To every angle there corresponds a unique, real number, 0 < < 180. We denote the measure of ABC by m ABC. (Temporary Definition): A point D lies in the interior of ABC iff there exists a segment
More information2.2. Special Angles and Postulates. Key Terms
And Now From a New Angle Special Angles and Postulates. Learning Goals Key Terms In this lesson, you will: Calculate the complement and supplement of an angle. Classify adjacent angles, linear pairs, and
More informationThe Basics: Geometric Structure
Trinity University Digital Commons @ Trinity Understanding by Design: Complete Collection Understanding by Design Summer 6-2015 The Basics: Geometric Structure Danielle Kendrick Trinity University Follow
More informationObjective: Draw trapezoids to clarify their attributes, and define trapezoids based on those attributes.
NYS COMMON CORE MATHEMATICS CURRICULUM Lesson 16 5 5 Lesson 16 Objective: Draw trapezoids to clarify their attributes, and define trapezoids based Suggested Lesson Structure Fluency Practice Application
More informationSession 1 What Is Geometry?
Key Terms for This Session Session 1 What Is Geometry? New in This Session altitude angle bisector concurrent line line segment median midline perpendicular bisector plane point ray Introduction In this
More informationPerformance Task: In the image below, there are three points (J, K, and I) located on different edges of a cube.
Cube Cross Sections Performance Task: In the image below, there are three points (J, K, and I) located on different edges of a cube. points I, K, and J. This plane would create a cross section through
More informationTowards generalizing thrackles to arbitrary graphs
Towards generalizing thrackles to arbitrary graphs Jin-Woo Bryan Oh PRIMES-USA; Mentor: Rik Sengupta May 18, 2013 Thrackles and known results Thrackles and known results What is a thrackle? Thrackles and
More informationPENNSYLVANIA. List properties, classify, draw, and identify geometric figures in two dimensions.
Know: Understand: Do: CC.2.3.4.A.1 -- Draw lines and angles and identify these in two-dimensional figures. CC.2.3.4.A.2 -- Classify twodimensional figures by properties of their lines and angles. CC.2.3.4.A.3
More information16. DOK 1, I will succeed." In this conditional statement, the underlined portion is
Geometry Semester 1 REVIEW 1. DOK 1 The point that divides a line segment into two congruent segments. 2. DOK 1 lines have the same slope. 3. DOK 1 If you have two parallel lines and a transversal, then
More informationGeorgia Tech HSMC 2010
Georgia Tech HSMC 2010 Junior Varsity Multiple Choice February 27 th, 2010 1. A box contains nine balls, labeled 1, 2,,..., 9. Suppose four balls are drawn simultaneously. What is the probability that
More informationFOM 11 Ch. 1 Practice Test Name: Inductive and Deductive Reasoning
FOM 11 Ch. 1 Practice Test Name: Inductive and Deductive Reasoning Multiple Choice Identify the choice that best completes the statement or answers the question. 1. Justin gathered the following evidence.
More informationconstant EXAMPLE #4:
Linear Equations in One Variable (1.1) Adding in an equation (Objective #1) An equation is a statement involving an equal sign or an expression that is equal to another expression. Add a constant value
More informationCircles Assignment Answer the following questions.
Answer the following questions. 1. Define constructions. 2. What are the basic tools that are used to draw geometric constructions? 3. What is the use of constructions? 4. What is Compass? 5. What is Straight
More informationCalifornia 1 st Grade Standards / Excel Math Correlation by Lesson Number
California 1 st Grade Standards / Excel Math Correlation by Lesson Lesson () L1 Using the numerals 0 to 9 Sense: L2 Selecting the correct numeral for a Sense: 2 given set of pictures Grouping and counting
More information7 th Grade Exam Reading from left to right, which of the following lists the numbers in order from smallest to largest?
. Reading from left to right, which of the following lists the numbers in order from smallest to largest? a) 0.303, 0.033, 0.33 b) 0.33, 0.303, 0.033 c) 0.303, 0.33, 0.033 d) 0.033, 0.33, 0.303 e) 0.033,
More informationChapter 4: Patterns and Relationships
Chapter : Patterns and Relationships Getting Started, p. (a),, 9; rule: add fifteen, eighteen, twenty-one; rule: write out every third (c) n, q, t; rule: write every third letter (d) 55,, 77; rule: add
More informationAddition quiz. Level A. 1. What is ? A) 100 B) 110 C) 80 D) What is ? A) 76 B) 77 C) 66 D) What is ?
Level A 1. What is 78 + 32? A) 100 B) 110 C) 80 D) 40 2. What is 57 + 19? A) 76 B) 77 C) 66 D) 87 3. What is 66 + 9? A) 76 B) 79 C) 74 D) 75 4. Adding two even numbers gives an even number. 5. Adding two
More informationMath + 4 (Red) SEMESTER 1. { Pg. 1 } Unit 1: Whole Number Sense. Unit 2: Whole Number Operations. Unit 3: Applications of Operations
Math + 4 (Red) This research-based course focuses on computational fluency, conceptual understanding, and problem-solving. The engaging course features new graphics, learning tools, and games; adaptive
More informationMarch 5, What is the area (in square units) of the region in the first quadrant defined by 18 x + y 20?
March 5, 007 1. We randomly select 4 prime numbers without replacement from the first 10 prime numbers. What is the probability that the sum of the four selected numbers is odd? (A) 0.1 (B) 0.30 (C) 0.36
More informationLet s Get This Started!
Lesson 1.1 Assignment 1 Name Date Let s Get This Started! Points, Lines, Planes, Rays, and Line Segments 1. Identify each of the following in the figure shown. a. Name all points. W X p b. Name all lines.
More informationLesson Plan. Preparation
Lesson Plan Course Title: Engineering Design and Presentation Session Title: Sketching Performance Objective: Upon completion of this lesson, the students will be able to sketch ideas/problems/products
More informationConsecutive Numbers. Madhav Kaushish. November 23, Learning Outcomes: 1. Coming up with conjectures. 2. Coming up with proofs
Consecutive Numbers Madhav Kaushish November 23, 2017 Learning Outcomes: 1. Coming up with conjectures 2. Coming up with proofs 3. Generalising theorems The following is a dialogue between a teacher and
More informationClass 5 Geometry O B A C. Answer the questions. For more such worksheets visit
ID : in-5-geometry [1] Class 5 Geometry For more such worksheets visit www.edugain.com Answer the questions (1) The set square is in the shape of. (2) Identify the semicircle that contains 'C'. A C O B
More informationA fraction (from Latin: fractus, "broken") represents a part of a whole.
Math 4. Class work. Fractions. A fraction (from Latin: fractus, "broken") represents a part of a whole. Look at the picture on the right: the whole chocolate bar is divided into equal pieces: (whole chocolate
More informationOperations and Algebraic Thinking
Lesson 1 Operations and Algebraic Thinking Name Use Color Tiles to build each array. Write the multiplication sentence for each array. 1. 2. 3. rows of tiles rows of tiles rows of tiles Build each array
More informationName Period GEOMETRY CHAPTER 3 Perpendicular and Parallel Lines Section 3.1 Lines and Angles GOAL 1: Relationship between lines
Name Period GEOMETRY CHAPTER 3 Perpendicular and Parallel Lines Section 3.1 Lines and Angles GOAL 1: Relationship between lines Two lines are if they are coplanar and do not intersect. Skew lines. Two
More informationUnit 6: Quadrilaterals
Name: Period: Unit 6: Quadrilaterals Geometry Honors Homework Section 6.1: Classifying Quadrilaterals State whether each statement is true or false. Justify your response. 1. All squares are rectangles.
More informationDownloaded from
Symmetry 1.Can you draw a figure whose mirror image is identical to the figure itself? 2.Find out if the figure is symmetrical or not? 3.Count the number of lines of symmetry in the figure. 4.A line
More informationI Can Name that Angle in One Measure! Grade Eight
Ohio Standards Connection: Geometry and Spatial Sense Benchmark C Recognize and apply angle relationships in situations involving intersecting lines, perpendicular lines and parallel lines. Indicator 2
More informationStudent Outcomes. Classwork. Exercise 1 (3 minutes) Discussion (3 minutes)
Student Outcomes Students learn that when lines are translated they are either parallel to the given line, or the lines coincide. Students learn that translations map parallel lines to parallel lines.
More informationGENIUS-CUP FINAL FORM TWO
MATHEMATICS- ALGEBRA 1. Let p, q, r be positive integers and p + 1 = 26 q+ 1 21 r, which of the following is equal to p.q.r? A) 18 B) 20 C) 22 D) 24 3. What is the value of 4 (-1+2-3+4-5+6-7+ +1000)? A)
More informationGRADE 4. M : Solve division problems without remainders. M : Recall basic addition, subtraction, and multiplication facts.
GRADE 4 Students will: Operations and Algebraic Thinking Use the four operations with whole numbers to solve problems. 1. Interpret a multiplication equation as a comparison, e.g., interpret 35 = 5 7 as
More informationQUESTION BANK SUB : MATHS CLASS : III
QUESTION BANK SUB : MATHS CLASS : III Ch-1 Marks- 1 A) Choose the right answer:- 1.The smallest 4-digit number is: a.9999 b.1000 c.9000 2.The largest 4-digit number formed by 8,0,1,9 is? a. 8910 b. 9810
More informationLesson 9.1 Assignment
Lesson 9.1 Assignment Name Date Earth Measure Introduction to Geometry and Geometric Constructions Use a compass and a straightedge to complete Questions 1 and 2. 1. Construct a flower with 12 petals by
More informationG E N E R A L A P T I T U D E
G E N E R A L A P T I T U D E Aptitude for GATE The GATE syllabus for General Aptitude is as follows: Verbal Ability: English grammar, sentence completion, verbal analogies, word groups, instructions,
More informationFOM 11 Ch. 1 Practice Test Name: Inductive and Deductive Reasoning
FOM 11 Ch. 1 Practice Test Name: Inductive and Deductive Reasoning Multiple Choice Identify the choice that best completes the statement or answers the question. 1. Justin gathered the following evidence.
More information1. Anthony and Bret have equal amounts of money. Each of them has at least 5 dollars. How much should Anthony give to Bret so that Bret has 10
1. Anthony and Bret have equal amounts of money. Each of them has at least 5 dollars. How much should Anthony give to Bret so that Bret has 10 dollars more than Anthony? 2. Ada, Bella and Cindy have some
More informationGeometry. a) Rhombus b) Square c) Trapezium d) Rectangle
Geometry A polygon is a many sided closed shape. Four sided polygons are called quadrilaterals. Sum of angles in a quadrilateral equals 360. Parallelogram is a quadrilateral where opposite sides are parallel.
More information6.1 Ratios, Proportions, and the Geometric Mean
6.1 Ratios, Proportions, and the Geometric Mean VOCABULARY Ratio of a to b Proportion Means and Extremes Geometric Mean EX1: Simplify Ratios Simplify the ratio. (See Table of Measures, p. 921) a. 76 cm:
More informationMeet # 1 October, Intermediate Mathematics League of Eastern Massachusetts
Meet # 1 October, 2000 Intermediate Mathematics League of Eastern Massachusetts Meet # 1 October, 2000 Category 1 Mystery 1. In the picture shown below, the top half of the clock is obstructed from view
More informationThe Texas Education Agency and the Texas Higher Education Coordinating Board Geometry Module Pre-/Post-Test. U x T'
Pre-/Post-Test The Texas Education Agency and the Texas Higher Education Coordinating Board Geometry Module Pre-/Post-Test 1. Triangle STU is rotated 180 clockwise to form image STU ' ' '. Determine the
More informationSect Linear Equations in Two Variables
99 Concept # Sect. - Linear Equations in Two Variables Solutions to Linear Equations in Two Variables In this chapter, we will examine linear equations involving two variables. Such equations have an infinite
More informationChapter 3 Parallel and Perpendicular Lines Geometry. 4. For, how many perpendicular lines pass through point V? What line is this?
Chapter 3 Parallel and Perpendicular Lines Geometry Name For 1-5, use the figure below. The two pentagons are parallel and all of the rectangular sides are perpendicular to both of them. 1. Find two pairs
More information